English · Vocabulary ★★☆ Medium UNIT 8 OF 0

Science and Math Vocabulary — Free Vocabulary Review Games.

This unit covers science terminology, math terminology and technical language — essential concepts for Vocabulary. Use our interactive study games to test your understanding, or review questions in traditional format below.

📋 64 questions ⏱ ~22 min
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All 64 questions below, each with the worked answer and a written explanation. Click any question to expand it.

Q1. A 'variable' in science is:
A A constant
B A factor that can change in an experiment
C An unchanging number
D A type of graph

Variables are factors that can be manipulated (independent), measured (dependent), or held constant (controlled) in experiments.

Q2. The 'mean' in mathematics is:
A The middle value
B The average, calculated by adding all values and dividing by the count
C The most common value
D The range

Mean (average) = sum of all values / number of values, a fundamental measure of central tendency.

Q3. 'Photosynthesis' combines Greek roots meaning:
A Fire + creation
B Light + putting together
C Water + breaking apart
D Earth + growth

Photo (light) + synthesis (putting together): the process plants use to convert light energy into chemical energy.

Q4. An 'equation' in math represents:
A An inequality
B A statement that two expressions are equal
C A single number
D A graph

Equations use the equals sign to show that the expressions on both sides have the same value.

Q5. The prefix 'geo-' in science terms means:
A Water
B Earth
C Air
D Fire

Geo means earth: geology, geography, geothermal, geocentric all relate to Earth.

Q6. A 'catalyst' in science:
A Slows down reactions
B Speeds up a chemical reaction without being consumed
C Is a type of element
D Creates energy from nothing

Catalysts lower the activation energy needed for reactions, increasing reaction rates without being used up.

Q7. The term 'exponential growth' describes:
A Slow, steady increase
B Growth that becomes increasingly rapid as the quantity gets larger
C Constant growth
D Decline

Exponential growth doubles repeatedly (2, 4, 8, 16...), creating a curve that rises ever more steeply.

Q8. 'Entropy' in thermodynamics refers to:
A Order
B The measure of disorder or randomness in a system
C Temperature
D Pressure

The second law of thermodynamics states that entropy (disorder) in isolated systems tends to increase over time.

Q9. A 'coefficient' in mathematics is:
A An exponent
B A number multiplied by a variable
C An operation symbol
D A constant alone

In the expression 3x, the coefficient 3 is the number multiplying the variable x.

Q10. 'Mitosis' refers to:
A Cell death
B Cell division that produces two identical daughter cells
C Protein synthesis
D Energy production

Mitosis divides one cell into two genetically identical copies, essential for growth and tissue repair.

Q11. A 'vector' in physics has both:
A Only direction
B Magnitude (size) and direction
C Only magnitude
D Neither magnitude nor direction

Vectors (like velocity and force) have both size and direction, unlike scalars (like temperature) which have only magnitude.

Q12. The term 'stoichiometry' relates to:
A The study of motion
B The quantitative relationships between reactants and products in chemical reactions
C Cell biology
D Astronomy

Stoichiometry uses mole ratios from balanced equations to calculate amounts of substances in chemical reactions.

Q13. An 'asymptote' in mathematics is:
A A type of triangle
B A line that a curve approaches but never actually reaches
C A measurement of angles
D A type of equation

Asymptotes represent boundary behaviors of functions, where the curve gets infinitely close but never touches.

Q14. 'Allosteric' in biology refers to:
A All proteins
B Regulation of an enzyme by binding at a site other than the active site
C A type of DNA
D Cell membrane structure

Allosteric regulation changes enzyme shape and activity when molecules bind at sites separate from where substrate binds.

Q15. The term 'isotope' refers to:
A Equal atoms
B Atoms of the same element with different numbers of neutrons
C Different elements
D Charged atoms

Isotopes share the same number of protons (same element) but differ in neutron count, affecting atomic mass.

Q16. A scientific 'hypothesis' is best described as:
A A testable, tentative explanation for an observation
B A proven fact that cannot be disproven
C A general term for any scientific idea
D A mathematical formula describing a law

A hypothesis is a proposed explanation that generates testable predictions and can be supported or refuted by experimentation. It is not "a proven fact that cannot be disproven" because hypotheses are provisional and must survive rigorous testing before gaining broader acceptance. Students should remember that scientific claims progress from hypothesis to theory only after repeated, reproducible support from evidence.

Q17. The scientific term 'density' refers to:
A Mass per unit volume of a substance
B Weight divided by surface area
C The number of atoms in a molecule
D The rate at which a substance dissolves

Density is defined mathematically as \(\rho = \frac{m}{V}\), mass divided by volume, and determines whether an object floats or sinks in a fluid. "Weight divided by surface area" instead describes pressure, a related but distinct physical quantity. Students should keep density, pressure, and concentration terminology separate since they are frequently confused on exams.

Q18. In statistics, the 'median' of a data set is:
A The middle value when data are ordered from least to greatest
B The most frequently occurring value
C The sum of all values divided by the count
D The difference between the highest and lowest values

The median is found by arranging data in order and selecting the middle value (or averaging the two middle values for an even count), which makes it resistant to outliers. "The most frequently occurring value" instead defines the mode, a different measure of central tendency. Students should remember that median, mode, and mean each summarize data differently and are not interchangeable.

Q19. For a function \(f(x)\), the 'domain' refers to:
A The set of all valid input values \(x\)
B The set of all output values \(f(x)\)
C The highest power of \(x\) in the function
D The point where the graph crosses the \(x\)-axis

The domain is the complete set of \(x\)-values for which the function is defined, such as excluding values that make a denominator zero. "The set of all output values" instead describes the range, the corresponding set of \(f(x)\) results. Students should always check for restrictions like division by zero or negative values under a square root when determining domain.

Q20. Two lines that are 'perpendicular' intersect at an angle of:
A \(90^\circ\)
B \(180^\circ\)
C \(45^\circ\)
D \(0^\circ\)

Perpendicular lines meet at a right angle, \(90^\circ\), and their slopes are negative reciprocals of one another. An angle of "\(180^\circ\)" instead describes lines that are collinear or form a straight line, not perpendicular ones. Students should recall that in coordinate geometry, if line A has slope \(m\), a perpendicular line has slope \(-\frac{1}{m}\).

Q21. An 'acid' is a substance that, in aqueous solution, typically has a pH:
A Below 7
B Above 7
C Exactly 7
D Undefined

Acids release hydrogen ions (\(H^+\)) in solution, increasing hydrogen ion concentration and lowering the pH below 7 on the standard scale. A pH "exactly 7" instead describes a neutral solution like pure water, not an acidic one. Students should remember that pH is a logarithmic scale, so each unit decrease represents a tenfold increase in \(H^+\) concentration.

Q22. In physics, 'velocity' differs from 'speed' because velocity:
A Includes both magnitude and direction
B Is always a larger numerical value
C Only applies to circular motion
D Cannot be zero

Velocity is a vector quantity, meaning it specifies both how fast an object moves and the direction of that motion, whereas speed is only the magnitude. The claim that velocity "is always a larger numerical value" is false since speed and the magnitude of velocity are numerically equal. Students should carry forward the general distinction between scalar quantities like speed and vector quantities like velocity throughout physics.

Q23. A 'prime number' is defined as a positive integer that:
A Has exactly two distinct positive factors, 1 and itself
B Is divisible by every integer less than itself
C Is always an odd number
D Cannot be written as a fraction

By definition, a prime number greater than 1 has exactly two positive divisors, 1 and the number itself, such as 7 or 13. The statement that primes are "always an odd number" is false because 2 is prime and even, making it the only even prime. Students should remember this exception whenever a problem asks about properties of prime numbers.

Q24. In chemistry, an 'ion' is an atom or molecule that has:
A Gained or lost electrons, resulting in a net electric charge
B Gained or lost protons, changing its element identity
C An equal number of protons and neutrons
D No electrons at all

An ion forms when an atom gains or loses electrons, creating an imbalance between protons and electrons and giving the particle a net positive or negative charge. The distractor "gained or lost protons, changing its element identity" is incorrect because changing proton number would create a different element entirely, not an ion. Students should remember that ionization involves electron transfer, while changing the proton count defines a different chemical element or a nuclear reaction.

Q25. In mathematics, the 'quotient' of two numbers is the result of:
A Division
B Multiplication
C Addition
D Subtraction

The quotient is specifically the result obtained when one number, the dividend, is divided by another, the divisor, such as in \(\frac{12}{4} = 3\). "Multiplication" instead produces a result called the product, a completely different arithmetic term. Students should memorize the standard vocabulary set—sum, difference, product, and quotient—since these terms appear frequently in word problems.

Q26. 'Kinetic energy' in physics refers to the energy an object possesses due to:
A Its motion
B Its position in a gravitational field
C Its chemical bonds
D Its electric charge

Kinetic energy is calculated as \(KE = \frac{1}{2}mv^2\) and represents the energy an object has because it is moving. "Its position in a gravitational field" instead describes gravitational potential energy, a stored form of energy rather than motion-based energy. Students should keep kinetic and potential energy vocabulary distinct, since many physics problems test conversions between the two.

Q27. 'Homeostasis' in biology refers to an organism's ability to:
A Maintain a stable internal environment despite external changes
B Reproduce sexually rather than asexually
C Convert light energy into chemical energy
D Break down glucose to release ATP

Homeostasis describes regulatory mechanisms, such as sweating or shivering, that keep internal conditions like temperature and pH within a narrow, stable range regardless of external fluctuations. "Convert light energy into chemical energy" instead describes photosynthesis, an unrelated biological process. Students should associate homeostasis with feedback loops, particularly negative feedback, which is the primary regulatory mechanism involved.

Q28. 'Osmosis' specifically describes the movement of:
A Water molecules across a semipermeable membrane toward higher solute concentration
B Any solute molecules across a membrane in any direction
C Ions through a protein channel using ATP
D Gases from high to low pressure regions

Osmosis is the passive diffusion of water specifically across a semipermeable membrane from an area of lower solute concentration to an area of higher solute concentration, equalizing concentration on both sides. The distractor describing movement "using ATP" instead characterizes active transport, which requires energy input, unlike osmosis which is passive. Students should distinguish osmosis, diffusion, and active transport since exam questions often test which process requires no energy input.

Q29. 'Molarity' in chemistry is a unit of concentration defined as:
A Moles of solute per liter of solution
B Grams of solute per gram of solvent
C Volume of solute per volume of solvent
D Number of atoms in one mole

Molarity, denoted \(M\), is calculated as \(M = \frac{\text{mol solute}}{\text{L solution}}\) and is the standard unit chemists use to express solution concentration. "Grams of solute per gram of solvent" instead describes a mass-based concentration ratio, not molarity, which is based on moles and volume. Students should be careful to distinguish molarity from molality, which uses kilograms of solvent instead of liters of solution.

Q30. The terms 'genotype' and 'phenotype' differ in that genotype refers to:
A An organism's genetic makeup, while phenotype is its observable traits
B An organism's observable traits, while phenotype is its genetic makeup
C The number of chromosomes, while phenotype is the number of genes
D A dominant allele, while phenotype is a recessive allele

Genotype describes the specific combination of alleles an organism carries, such as \(Bb\), while phenotype refers to the physically expressed trait that results, such as brown eyes. The reversed distractor incorrectly swaps these definitions, describing phenotype's meaning under the genotype label. Students should remember that genotype is the underlying genetic code, while phenotype is what can actually be observed or measured.

Q31. 'Standard deviation' in statistics measures:
A The typical amount by which data values differ from the mean
B The single most frequent value in a data set
C The total range between maximum and minimum values
D The probability of an event occurring

Standard deviation quantifies the average spread of data points around the mean, calculated as the square root of the variance, and a low value indicates data clustered tightly near the mean. "The total range between maximum and minimum values" instead describes the range, a much simpler and less informative measure of spread. Students should recognize standard deviation as a more nuanced dispersion measure than range because it accounts for every data point, not just the extremes.

Q32. A 'logarithm' such as \(\log_b(x) = y\) is best understood as answering the question:
A To what exponent must \(b\) be raised to produce \(x\)?
B What is \(x\) multiplied by \(b\)?
C What is the square root of \(x\) in base \(b\)?
D How many times does \(b\) divide evenly into \(x\)?

A logarithm is the inverse operation of exponentiation, so \(\log_b(x) = y\) means \(b^y = x\), directly answering what power \(b\) must be raised to in order to yield \(x\). "How many times does \(b\) divide evenly into \(x\)?" instead describes division or a factor count, not the exponential relationship that logarithms represent. Students should always translate logarithmic equations into their exponential form to check their understanding of what the log actually represents.

Q33. A 'quadratic equation' is characterized by having a variable raised to a highest power of:
A 2
B 1
C 3
D 0

A quadratic equation has the general form \(ax^2 + bx + c = 0\), where the highest exponent on the variable is 2, producing a parabolic graph when plotted. An equation with a highest power of "1" instead describes a linear equation, which produces a straight-line graph rather than a curve. Students should remember that the degree of a polynomial, meaning its highest exponent, determines the general shape and naming convention of the equation.

Q34. In mathematics, a 'matrix' is best described as:
A A rectangular array of numbers arranged in rows and columns
B A single number representing magnitude only
C A graph showing the relationship between two variables
D A method for solving quadratic equations only

A matrix is an organized rectangular grid of numbers, such as \(\begin{pmatrix}1 & 2\\3 & 4\end{pmatrix}\), used to represent systems of equations, transformations, and data sets compactly. "A single number representing magnitude only" instead describes a scalar, a fundamentally simpler mathematical object with no rows or columns. Students should recognize matrices as multidimensional tools distinct from scalars and vectors, each serving different computational purposes.

Q35. In probability terminology, an event's 'probability' is defined as:
A The ratio of favorable outcomes to total possible outcomes
B The total number of possible outcomes only
C The sum of all favorable outcomes
D The difference between favorable and unfavorable outcomes

Probability is calculated as \(P(E) = \frac{\text{favorable outcomes}}{\text{total outcomes}}\), giving a value between 0 and 1 that reflects the likelihood of an event occurring. "The total number of possible outcomes only" ignores the favorable outcomes entirely and cannot by itself express likelihood. Students should remember that a probability of 0 means impossible and 1 means certain, with all values in between representing varying degrees of likelihood.

Q36. The scientific term 'combustion' refers to a chemical reaction in which a substance:
A Rapidly reacts with oxygen, releasing heat and light
B Slowly absorbs oxygen without releasing energy
C Breaks down without any reactant needed
D Changes from a gas directly to a solid

Combustion is an exothermic reaction in which a fuel rapidly combines with oxygen, producing heat, light, and typically carbon dioxide and water as products, as seen when wood burns. "Changes from a gas directly to a solid" instead describes deposition, a physical phase change unrelated to any chemical reaction. Students should remember that combustion is chemical in nature, altering molecular bonds, while phase changes are physical and involve no new substances forming.

Q37. A 'buffer solution' in chemistry functions to:
A Resist significant changes in pH when small amounts of acid or base are added
B Increase pH rapidly upon addition of any acid
C Neutralize all solutes present in a mixture
D Convert acids into bases permanently

A buffer solution contains a weak acid and its conjugate base (or a weak base and its conjugate acid) that can absorb added \(H^+\) or \(OH^-\) ions, keeping pH relatively stable. The claim that a buffer will "increase pH rapidly upon addition of any acid" contradicts the buffer's core purpose, which is to resist such rapid pH swings. Students should recognize buffers as essential in biological systems, such as blood, where maintaining stable pH is critical for normal function.

Q38. The optical term 'refraction' describes the:
A Bending of light as it passes from one medium into another of different density
B Bouncing of light off a smooth surface at an equal angle
C Splitting of white light into a spectrum of colors
D Absorption of light energy by an opaque object

Refraction occurs because light changes speed when it crosses a boundary between media with different optical densities, such as air to water, causing the light ray to bend. "Bouncing of light off a smooth surface at an equal angle" instead describes reflection, governed by the law of reflection rather than a change in speed and medium. Students should remember that refraction is responsible for phenomena like a straw appearing bent in a glass of water.

Q39. According to Ohm's Law terminology, 'resistance' in a circuit is the quantity that:
A Opposes the flow of electric current, measured in ohms
B Represents the rate of electron flow, measured in amperes
C Represents the electrical potential difference, measured in volts
D Stores electrical energy, measured in farads

Resistance, measured in ohms and related by \(V = IR\), quantifies how much a material opposes the flow of electric current, converting some electrical energy into heat. "Represents the rate of electron flow, measured in amperes" instead describes current, a distinct quantity in the same equation. Students should keep voltage, current, and resistance vocabulary separate, since Ohm's Law problems require correctly identifying which variable is being solved for.

Q40. The biological term 'natural selection' describes the process by which:
A Organisms with traits better suited to their environment tend to survive and reproduce more
B All organisms in a population evolve identically over time
C Traits are randomly gained or lost without regard to environment
D Organisms actively choose which traits to pass on to offspring

Natural selection occurs when heritable traits that improve survival and reproductive success become more common in a population over generations, driven by differential survival rather than conscious choice. "Organisms actively choose which traits to pass on to offspring" misrepresents the mechanism, since natural selection is not a deliberate or intentional process. Students should remember that natural selection acts on existing variation within a population rather than creating new traits on demand.

Q41. 'ATP' (adenosine triphosphate) functions in cells primarily as:
A The main energy-carrying molecule used to power cellular processes
B A structural component of the cell membrane
C The genetic material that stores hereditary information
D An enzyme that speeds up chemical reactions

ATP stores energy in its phosphate bonds and releases that energy when converted to ADP, powering processes such as muscle contraction and active transport. "The genetic material that stores hereditary information" instead describes DNA, a completely different molecule with a different structure and function. Students should remember that ATP is often called the cell's energy currency, distinct from structural or genetic molecules.

Q42. In geometry, 'congruent' figures differ from 'similar' figures because congruent figures must have:
A The same size and shape
B The same shape but not necessarily the same size
C The same area but different perimeters
D Proportional angles but different side ratios

Congruent figures are identical in both size and shape, meaning all corresponding sides and angles are exactly equal, which can be shown through rigid transformations. "The same shape but not necessarily the same size" instead defines similar figures, which share proportional dimensions but can differ in overall scale. Students should remember that all congruent figures are similar, but not all similar figures are congruent.

Q43. A 'rational number' is any number that can be expressed as:
A A ratio of two integers, \(\frac{p}{q}\), where \(q \neq 0\)
B A non-terminating, non-repeating decimal
C The square root of a negative number
D An integer raised to a fractional exponent only

A rational number can always be written as a fraction of two integers with a nonzero denominator, including terminating and repeating decimals such as \(0.75\) or \(0.\overline{3}\). "A non-terminating, non-repeating decimal" instead defines an irrational number, such as \(\pi\), which cannot be expressed as a simple fraction. Students should remember that every integer is rational since it can be written as itself divided by 1.

Q44. The combinatorics terms 'permutation' and 'combination' differ mainly in that a permutation:
A Accounts for the order of selected items, while a combination does not
B Requires repetition of items, while a combination forbids it
C Only applies to two items at a time
D Always produces a larger number of arrangements than the total possible outcomes

A permutation counts arrangements where order matters, such as arranging books on a shelf, while a combination counts selections where order is irrelevant, such as choosing a committee. The distractor claiming permutations "require repetition of items" is false, since standard permutation and combination formulas both typically assume selection without repetition unless stated otherwise. Students should remember to identify whether order matters in a problem before deciding which formula, $nPr$ or $nCr$, to apply.

Q45. In calculus, the 'derivative' of a function represents:
A The instantaneous rate of change of the function at a given point
B The total area under the function's curve
C The set of all outputs the function can produce
D The highest point on the function's graph

The derivative, written \(f'(x)\), gives the slope of the tangent line at any point, representing how quickly the function's output changes relative to its input at that instant. "The total area under the function's curve" instead describes the definite integral, an entirely separate calculus concept representing accumulation rather than rate of change. Students should remember that differentiation and integration are inverse operations, connected by the Fundamental Theorem of Calculus.

Q46. In calculus, a function is 'continuous' at a point \(c\) only if:
A \(f(c)\) is defined, \(\lim_{x \to c} f(x)\) exists, and \(\lim_{x \to c} f(x) = f(c)\)
B The function's derivative exists at every point
C The function has no local maximum or minimum
D The function is a polynomial of degree greater than one

Continuity at a point requires three conditions simultaneously: the function value must be defined, the limit as \(x\) approaches that point must exist, and that limit must equal the function's actual value there. The distractor "the function's derivative exists at every point" describes differentiability, a stricter condition that actually implies continuity but is not itself the definition of continuity. Students must remember that a function can be continuous without being differentiable, such as \(f(x) = |x|\) at \(x = 0\), but not the reverse.

Q47. In linear algebra, the 'determinant' of a \(2\times 2\) matrix \(\begin{pmatrix}a & b\\ c & d\end{pmatrix}\) is calculated as:
A \(ad - bc\), and a value of zero indicates the matrix is singular
B \(a + d - b - c\), and it represents the matrix's trace
C \(ab - cd\), representing the sum of the diagonal products
D The sum of all four entries, indicating the matrix's rank

The determinant of a \(2\times 2\) matrix is computed as \(ad - bc\), and when this value equals zero, the matrix has no inverse and is called singular, indicating linearly dependent rows or columns. "\(a + d - b - c\), and it represents the matrix's trace" incorrectly describes the trace, which is actually just \(a + d\), the sum of diagonal entries, not this expression. Students should remember that the determinant provides critical information about invertibility and the scaling factor of a linear transformation.

Q48. A 'differential equation' is best described as an equation that relates:
A A function to one or more of its derivatives
B Two variables without any rates of change involved
C Only constants and no variables
D The area under a curve to its perimeter

A differential equation, such as \(\frac{dy}{dx} = ky\), expresses a relationship between an unknown function and its derivatives, and solving it means finding the function that satisfies this relationship. "Two variables without any rates of change involved" instead describes an ordinary algebraic equation, lacking the derivative component that defines a differential equation. Students should recognize differential equations as central to modeling change over time, such as population growth or radioactive decay.

Q49. In chemistry, an 'oxidation-reduction' (redox) reaction is characterized by:
A The transfer of electrons between reactants, with one species losing and another gaining electrons
B The transfer of protons between reactants, changing pH
C A change in physical state without any chemical bonds breaking
D The formation of a precipitate from two aqueous solutions

In a redox reaction, one substance is oxidized by losing electrons while another is reduced by gaining those same electrons, as summarized by the mnemonic 'LEO the lion says GER.' "The transfer of protons between reactants, changing pH" instead describes an acid-base reaction, a fundamentally different chemical process involving \(H^+\) ions rather than electrons. Students should remember to track oxidation states carefully to identify which species is oxidized and which is reduced in any redox equation.

Q50. A 'complex number' such as \(3 + 4i\) is composed of:
A A real part and an imaginary part, where \(i = \sqrt{-1}\)
B Two real numbers added together with no imaginary component
C A rational and an irrational number combined
D A whole number multiplied by a fraction

A complex number has the form \(a + bi\), combining a real part \(a\) with an imaginary part \(bi\), where \(i\) is defined as \(\sqrt{-1}\), allowing representation of quantities that real numbers alone cannot express. "Two real numbers added together with no imaginary component" misses the defining feature of complex numbers entirely, since without an imaginary term the number is simply real. Students should remember that complex numbers are essential for solving equations like \(x^2 + 1 = 0\), which have no real solutions.

Q51. In set theory, the 'intersection' of two sets \(A\) and \(B\), written \(A \cap B\), contains:
A Only the elements that belong to both \(A\) and \(B\)
B All elements that belong to either \(A\) or \(B\) or both
C Elements found in \(A\) but not in \(B\)
D No elements, since sets never overlap

The intersection \(A \cap B\) consists exclusively of elements shared by both sets, so an element must appear in \(A\) and in \(B\) to be included. "All elements that belong to either \(A\) or \(B\) or both" instead describes the union, \(A \cup B\), a broader combination rather than a shared overlap. Students should keep union and intersection symbols and definitions distinct, since they represent opposite combining operations in set theory.

Q52. In chemistry, 'valence electrons' are significant primarily because they:
A Occupy the outermost energy level and determine an atom's bonding behavior
B Are located in the nucleus and determine atomic mass
C Are always equal in number to an atom's neutrons
D Never participate in chemical bonding

Valence electrons reside in an atom's outermost shell and are the electrons involved in forming chemical bonds, which is why elements in the same group of the periodic table often behave similarly. The claim that valence electrons "are located in the nucleus" is impossible, since the nucleus contains only protons and neutrons, not electrons. Students should remember that an atom's reactivity and bonding patterns are largely predictable from its valence electron configuration.

Q53. In genetics, an 'allele' is best defined as:
A One of the alternative forms of a gene that can occupy a given position on a chromosome
B The physical location of a chromosome within the nucleus
C A complete set of an organism's genetic material
D A protein produced directly from RNA translation

An allele is a variant form of a specific gene, such as the allele for brown eyes versus the allele for blue eyes, occupying the same locus on homologous chromosomes. "A complete set of an organism's genetic material" instead describes the genome, a much broader term encompassing all of an organism's DNA rather than a single gene variant. Students should remember that an organism typically inherits two alleles for each gene, one from each parent, which together determine its genotype.

Q54. The wave properties 'wavelength' and 'frequency' are related to wave speed by the equation:
A \(v = \lambda f\), so wavelength and frequency are inversely proportional at constant speed
B \(v = \lambda + f\), so wavelength and frequency add to give speed
C \(v = \frac{f}{\lambda}\), so wavelength and frequency vary directly
D \(v\) is independent of both wavelength and frequency

Wave speed equals wavelength multiplied by frequency, \(v = \lambda f\), meaning that at a fixed speed such as the speed of light, increasing frequency requires wavelength to decrease proportionally. The choice "\(v\) is independent of both wavelength and frequency" is incorrect because wave speed is directly determined by the product of these two quantities, not independent of them. Students should apply this relationship whenever comparing different points on the electromagnetic spectrum, since higher-frequency waves always have shorter wavelengths at a given speed.

Q55. The statistical terms 'variance' and 'standard deviation' are related such that:
A Standard deviation is the square root of variance
B Variance is the square root of standard deviation
C Variance and standard deviation are always numerically identical
D Standard deviation is calculated by squaring the variance

Variance is calculated as the average of squared deviations from the mean, and taking its square root produces the standard deviation, \(\sigma = \sqrt{\sigma^2}\), which restores the original units of measurement. The claim that they are "always numerically identical" is only true in the special case where the variance equals exactly 1, not as a general rule. Students should remember that standard deviation is generally preferred for interpretation because its units match the original data, unlike variance which is in squared units.

Q56. In cellular biology, the distinction between a 'gene' and a 'chromosome' is that a gene is:
A A specific segment of DNA coding for a particular trait, while a chromosome is a long, organized structure containing many genes
B A complete chromosome containing exactly one gene
C The protein product synthesized during translation
D Identical in every cell type throughout an organism's body

A gene is a discrete segment of DNA that codes for a specific protein or trait, while a chromosome is a tightly coiled structure of DNA and proteins containing thousands of genes arranged along its length. The distractor describing a chromosome as containing "exactly one gene" drastically understates chromosome complexity, since a single human chromosome can contain thousands of genes. Students should visualize the hierarchy from DNA to gene to chromosome to fully grasp how genetic information is organized within a cell.

Q57. The term 'significant figures' in scientific measurement refers to:
A The digits in a measured value that carry meaningful precision, including all certain digits plus one estimated digit
B Only the digits after the decimal point in any measurement
C The total number of digits in a calculator display
D Digits that can be freely rounded without affecting accuracy

Significant figures represent the digits known with certainty from a measuring instrument plus one final estimated digit, communicating the precision of a measurement, such as \(12.34\) cm having four significant figures. "Only the digits after the decimal point in any measurement" is incorrect because significant figures can include digits before the decimal point as well, depending on the measurement. Students should apply significant figure rules consistently in calculations so that final answers do not falsely imply more precision than the original data supports.

Q58. An 'algorithm' in mathematics and computer science is best defined as:
A A finite, well-defined sequence of steps used to solve a problem or perform a computation
B A single numerical answer to a complex equation
C A theorem that has been proven true in all cases
D A graph showing the relationship between two data sets

An algorithm is a precise, ordered set of instructions designed to accomplish a specific task or solve a class of problems, such as the long division algorithm used to divide multi-digit numbers. "A theorem that has been proven true in all cases" instead describes a mathematical proof result, a static statement rather than a step-by-step procedure. Students should recognize that algorithms are procedural tools applicable across mathematics, computer science, and everyday problem-solving.

Q59. The term 'polynomial degree' refers to:
A The value of the highest exponent on the variable in the polynomial
B The number of terms in the polynomial
C The value of the leading coefficient
D The number of solutions the polynomial has

The degree of a polynomial is determined by its highest exponent, so \(3x^4 + 2x^2 - 5\) has degree 4, and this degree influences the polynomial's overall shape and the maximum number of real roots it can have. "The number of terms in the polynomial" instead simply counts separate expressions being added or subtracted, which is unrelated to the exponent values themselves. Students should remember that degree determines end behavior on a graph, an important concept when sketching or analyzing polynomial functions.

Q60. In physics, 'momentum' is defined as the product of an object's:
A Mass and velocity
B Mass and acceleration
C Force and time
D Weight and distance

Momentum is calculated as \(p = mv\), the product of an object's mass and its velocity, and it is a conserved quantity in closed systems, meaning total momentum before and after a collision remains constant. "Mass and acceleration" instead describes the components used in Newton's second law, \(F = ma\), which calculates force rather than momentum. Students should remember that momentum conservation is a foundational principle used to analyze collisions and explosions in physics problems.

Q61. The term 'friction' in physics describes a force that:
A Opposes relative motion between two surfaces in contact
B Always acts in the same direction as an object's motion
C Only exists in the absence of gravity
D Increases an object's kinetic energy over time

Friction is a resistive force arising from surface interactions that opposes the relative sliding or attempted sliding motion between two contacting surfaces, converting kinetic energy into heat. The claim that friction "always acts in the same direction as an object's motion" is false, since friction by definition opposes motion, acting in the opposite direction. Students should remember that friction depends on both the nature of the surfaces in contact and the normal force pressing them together.

Q62. The term 'concentration' in chemistry refers to:
A The amount of solute present in a given quantity of solvent or solution
B The temperature at which a solution boils
C The physical state of the solvent used
D The color intensity of a solution only

Concentration describes how much solute is dissolved within a specific amount of solvent or total solution, commonly expressed using units like molarity or percent by mass. "The temperature at which a solution boils" instead describes boiling point, a property that can be influenced by concentration but is not the same term. Students should remember that increasing solute concentration generally raises boiling point and lowers freezing point, a phenomenon known as colligative properties.

Q63. In mathematics, a number is described as 'irrational' if it:
A Cannot be expressed as a ratio of two integers
B Is always negative
C Can always be written as a terminating decimal
D Is a perfect square

An irrational number, such as \(\sqrt{2}\) or \(\pi\), cannot be written as a simple fraction of two integers and has a decimal expansion that neither terminates nor repeats. "Can always be written as a terminating decimal" instead describes certain rational numbers, since terminating decimals are always expressible as fractions and therefore rational, not irrational. Students should remember that rational and irrational numbers together make up the complete set of real numbers.

Q64. The scientific term 'sublimation' refers to a phase change in which a substance transitions directly from:
A Solid to gas, without passing through the liquid phase
B Liquid to gas, absorbing heat energy
C Gas to solid, releasing heat energy
D Solid to liquid, requiring added energy

Sublimation occurs when a substance, such as dry ice, transitions directly from solid to gas under certain temperature and pressure conditions, skipping the intermediate liquid phase entirely. "Liquid to gas, absorbing heat energy" instead describes vaporization or evaporation, a separate phase change requiring a liquid intermediate stage. Students should remember that deposition is the reverse process of sublimation, converting gas directly to solid.

Study tip

Focus on understanding.

Focus on understanding core concepts before memorizing details. Use the game modes to test yourself repeatedly — spaced repetition is proven to boost long-term retention.

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Quick summary

This unit covers science terminology, math terminology and technical language — essential concepts for Vocabulary. Use our interactive study games to test your understanding, or review questions in traditional format below.

Key concepts
  • Science terminology
  • Math terminology
  • Technical language
What you need to know

Key Concepts Breakdown

1 Science Terminology

Students must be able to identify, define, and apply core science vocabulary in context. Exams test whether you can distinguish between similar terms (e.g., hypothesis vs. theory) and use them correctly in sentences. Understanding root words, prefixes, and suffixes helps decode unfamiliar science terms.

Key Points

  • A hypothesis is a testable prediction; a theory is a well-supported explanation backed by repeated evidence
  • Prefixes like 'bio-' (life), 'geo-' (earth), 'thermo-' (heat) help decode unknown terms
  • Independent variable = what you change; dependent variable = what you measure
  • Qualitative data describes qualities (color, texture); quantitative data uses numbers (mass, temperature)
Example

A student reads: 'The biologist observed that the organism exhibited thermotaxis.' What does thermotaxis most likely mean?

Explanation

Break the word into parts: 'thermo-' means heat and '-taxis' means movement in response to a stimulus. Combined, thermotaxis means movement in response to heat. This root-based strategy works on most science vocabulary questions even when the word is unfamiliar.

2 Math Terminology

Students must know precise definitions of math terms because exam questions rely on exact meanings — confusing 'mean' and 'median,' for example, will lead to wrong answers. Terms appear in word problems, graph labels, and instructions, so recognition in context is essential. Focus on terms related to operations, statistics, geometry, and algebra.

Key Points

  • Mean = average (sum ÷ count); Median = middle value when ordered; Mode = most frequent value
  • A factor divides evenly into a number; a multiple is the result of multiplying a number by an integer
  • Perimeter = total distance around a shape; Area = space inside a shape (always in square units)
  • An equation shows equality (=); an expression has no equal sign and cannot be 'solved,' only simplified
Example

Find the mean, median, and mode of the data set: 4, 7, 7, 9, 13.

Explanation

Mean: add all values (4+7+7+9+13 = 40), then divide by 5 values → mean = 8. Median: the data is already ordered; the middle value (3rd of 5) is 7 → median = 7. Mode: 7 appears twice, more than any other value → mode = 7. Exam questions often ask you to identify which measure best represents the data, so knowing all three is required.

3 Technical Language

Technical language refers to specialized vocabulary used in a specific field — science, math, technology, or engineering. Exams test your ability to read a passage with technical terms and answer comprehension or definition questions accurately. You are expected to use context clues and word structure when a term is new.

Key Points

  • Technical terms have exact, field-specific meanings that differ from everyday usage (e.g., 'work' in physics = force × distance, not general effort)
  • Context clues — definitions, examples, or contrast words in surrounding sentences — often reveal meaning
  • Signal words like 'which means,' 'also known as,' 'defined as,' and dashes (—) introduce definitions in technical text
  • Abbreviations and units are part of technical language: km/h, Hz, mol, pH all carry specific meaning
Example

Read this sentence: 'The solution had a pH of 2, making it highly acidic — that is, it had a high concentration of hydrogen ions.' What does 'acidic' mean as used here?

Explanation

The dash followed by 'that is' signals a definition is coming. The sentence directly defines acidic as having a high concentration of hydrogen ions. Even if you didn't know the chemistry, the context clue 'that is' tells you the author is restating the meaning, which is the exact strategy to apply on reading-based technical vocabulary questions.

FAQ

Questions, answered.

What is Science and Math Vocabulary?

Science and Math Vocabulary is Unit 8 of Vocabulary, covering science terminology, math terminology and technical language.

How to study for Vocabulary Unit 8?

Start with the Quick Summary above, review the Key Concepts, then test yourself with our interactive study games. Aim for 80%+ accuracy before moving on.

How many questions are in this unit?

This unit has 64 review questions, each with a written explanation, playable across 5 different game modes or readable in plain-text mode.