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Test your basic knowledge |
CLEP General Math: Number Sense - Patterns - Algebraic Thinking
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Subjects
:
clep
,
math
,
algebra
Instructions:
Answer 50 questions in 15 minutes.
If you are not ready to take this test, you can
study here
.
Match each statement with the correct term.
Don't refresh. All questions and answers are randomly picked and ordered every time you load a test.
This is a study tool. The 3 wrong answers for each question are randomly chosen from answers to other questions. So, you might find at times the answers obvious, but you will see it re-enforces your understanding as you take the test each time.
1. Three is the common property of the group of sets containing three members. This idea is called '__________ -' which is a synonym for 'size.' The set {a -b -c} is a representative set of the cardinal number 3.
1. Simplify the expression on either side of the equation. 2. Gather the variable term on the left-hand side (LHS) by adding to both sides. the opposite of the variable term on the right-hand side (RHS). Note: either side is fine but we will consiste
Discrete
Cardinality
Dividing both Sides of an Equation by the Same Quantity
2. A · 1 = 1 · a = a
Stereographic Projection
The Distributive Property (Subtraction)
The Associative Property of Multiplication
Multiplicative Identity:
3. A factor tree is a way to visualize a number's
prime factors
Flat Land
Euler Characteristic
Countable
4. If a whole number is not a prime number - then it is called a...
A number is divisible by 9
Composite Numbers
The Commutative Property of Addition
Set up an Equation
5. This result says that the symmetries of geometric objects can be expressed as groups of permutations.
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6. Cannot be written as a ratio of natural numbers.
Denominator
1. Simplify the expression on either side of the equation. 2. Gather the variable term on the left-hand side (LHS) by adding to both sides. the opposite of the variable term on the right-hand side (RHS). Note: either side is fine but we will consiste
Galois Theory
Irrational
7. Negative
Galois Theory
Additive Identity:
Hamilton Cycle
Sign Rules for Division
8. If a is any whole number - then a
Bijection
Euler Characteristic
Normal Distribution
The Multiplicative Identity Property
9. If a = b then
In Euclidean four-space
a · c = b · c for c does not equal 0
Solve the Equation
1. Set up a Variable Dictionary. 3. Solve the Equation. 4. Answer the Question. 5. Look Back.
10. A + 0 = 0 + a = a
Cayley's Theorem
Poincare Disk
Additive Identity:
The inverse of multiplication is division
11. (a
Group
Noether's Theorem
perimeter
Division is not Associative
12. The system that Euclid used in The Elements
Equivalent Equations
Axiomatic Systems
4 + x = 12
Primes
13. Every whole number can be uniquely factored as a product of primes. This result guarantees that if the prime factors are ordered from smallest to largest - everyone will get the same result when breaking a number into a product of prime factors.
Unique Factorization Theorem
Fourier Analysis
Additive Identity:
Galois Theory
14. Topological objects are categorized by their _______ (number of holes). The genus of a surface is a feature of its global topology.
if it is an even number (the last digit is 0 - 2 - 4 - 6 or 8)
Genus
De Bruijn Sequence
Additive Inverse:
15. The solutions to this gambling dilemma is traditionally held to be the start of modern probability theory.
division
Markov Chains
Problem of the Points
Answer the Question
16. × - ( )( ) - · - 1. Multiply the numbers (ignoring the signs)2. The answer is positive if they have the same signs. 3. The answer is negative if they have different signs. 4. Alternatively - count the amount of negative numbers. If there are an even
Periodic Function
1. Mark the place you wish to round to. This is called the rounding digit . 2. Check the next digit to the right of your digit marked in step 1. This is called the test digit . If the test digit is greater than or equal to 5 - add 1 to the rounding d
Commutative Property of Multiplication
Multiplication
17. A flat map of hyperbolic space.
Symmetry
Hypersphere
Poincare Disk
Multiplication by Zero
18. In the expression 3
Flat Land
repeated addition
Products and Factors
Hyperland
19. Requirements for Word Problem Solutions.
Problem of the Points
Answer the Question
1. Set up a Variable Dictionary. 3. Solve the Equation. 4. Answer the Question. 5. Look Back.
Exponents
20. You must let your readers know what each variable in your problem represents. This can be accomplished in a number of ways: Statements such as 'Let P represent the perimeter of the rectangle.' - Labeling unknown values with variables in a table - Lab
Set up a Variable Dictionary.
Prime Deserts
Divisible
inline
21. This result relates conserved physical quantities - like conservation of energy - to continuous symmetries of spacetime.
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22. The expression a^m means a multiplied by itself m times. The number a is called the base of the exponential expression and the number m is called the exponent. The exponent m tells us to repeat the base a as a factor m times.
Complete Graph
The Riemann Hypothesis
Exponents
perimeter
23. A point in one dimension requires only one number to define it. The number line is a good example of a one-dimensional space.
Line Land
Multiplication
Answer the Question
The Distributive Property (Subtraction)
24. (a · b) · c = a · (b · c)
Spaceland
Conditional Probability
Associative Property of Multiplication:
Spherical Geometry
25. A sphere can be thought of as a stack of circular discs of increasing - then decreasing - radii. The process of slicing is one way to visualize higher-dimensional objects via level curves and surfaces. A hypersphere can be thought of as a 'stack' of
Prime Deserts
Poincare Disk
Hypersphere
Hyperland
26. A · 1/a = 1/a · a = 1
Commutative Property of Multiplication
Greatest Common Factor (GCF)
Multiplicative Inverse:
Invarient
27. GThe mathematical study of space. The geometry of a space goes hand in hand with how one defines the shortest distance between two points in that space.
Aleph-Null
Properties of Equality
left to right
Geometry
28. A + b = b + a
Rarefactior
Commutative Property of Addition:
A number is divisible by 5
In Euclidean four-space
29. Every solution to a word problem must include a carefully crafted equation that accurately describes the constraints in the problem statement.
1. Find a relationship between the first and second numbers. 2. Then we see if the relationship is true for the second and third numbers - the third and fourth - and so on.
Rarefactior
Properties of Equality
Set up an Equation
30. The distribution of averages of many trials is always normal - even if the distribution of each trial is not.
Aleph-Null
the set of natural numbers
Central Limit Theorem
variable
31. This important result says that every natural number greater than one can be expressed as a product of primes in exactly one way.
Fundamental Theorem of Arithmetic
Primes
Group
Division by Zero
32. Is a symbol (usually a letter) that stands for a value that may vary.
Composite Numbers
Variable
if it is an even number (the last digit is 0 - 2 - 4 - 6 or 8)
Hypersphere
33. Cantor called the cardinality of all the sets that can be put into one-to-one correspondence with the counting numbers - or 'Aleph Null.'
Amplitude
Aleph-Null
Poincare Disk
if it is an even number (the last digit is 0 - 2 - 4 - 6 or 8)
34. If the sum of its digits is divisible by 3 (ex: 3591 is divisible by 3 since 3 + 5 + 9 + 1 = 18 is divisible by 3).
The inverse of subtraction is addition
Comparison Property
Least Common Multiple (LCM)
A number is divisible by 3
35. This model is at the forefront of probability research. Mathematicians use it to model traffic patterns in an attempt to understand flow rates and gridlock - among other things.
The BML Traffic Model
Solve the Equation
Euclid's Postulates
Factor Tree Alternate Approach
36. An algebraic 'sentence' containing an unknown quantity.
Polynomial
The inverse of subtraction is addition
Primes
Overtone
37. Let a and b represent two whole numbers. Then - a + b = b + a.
The Commutative Property of Addition
Problem of the Points
set
Frequency
38. In this type of geometry the angles of a triangle add up to more than 180 degrees. In such a system - one has to replace the parallel postulate with a version that admits no parallel lines as well as modify Euclid's first two postulates.
Spherical Geometry
Set up a Variable Dictionary.
4 + x = 12
Fundamental Theorem of Arithmetic
39. Is the length around an object. Used to calculate such things as fencing around a yard - trimming a piece of material - and the amount of baseboard needed for a room.It is not necessary to have a formula since it is always just calculated by adding t
Principal Curvatures
Fourier Analysis and Synthesis
1. Simplify the expression on either side of the equation. 2. Gather the variable term on the left-hand side (LHS) by adding to both sides. the opposite of the variable term on the right-hand side (RHS). Note: either side is fine but we will consiste
perimeter
40. A number is divisible by 2
Topology
Hypercube
Multiplying both Sides of an Equation by the Same Quantity
if it is an even number (the last digit is 0 - 2 - 4 - 6 or 8)
41. Multiplication is equivalent to
repeated addition
Principal Curvatures
Central Limit Theorem
Additive Identity:
42. This means that for any two magnitudes - one should always be able to find a fundamental unit that fits some whole number of times into each of them (i.e. - a unit whose magnitude is a whole number factor of each of the original magnitudes)
Invarient
Set up a Variable Dictionary.
Genus
Commensurability
43. Means approximately equal.
Normal Distribution
˜
Frequency
Order of Operations - PEMDAS 'Please Excuse My Dear Aunt Sally'
44. If on a surface there is no meaningful way to tell an object's orientation (left or right handedness) - the surface is said to be non-orientable.
Transfinite
Normal Distribution
Non-Orientability
Denominator
45. Is a path that visits every node in a graph and ends where it began.
Extrinsic View
1. Mark the place you wish to round to. This is called the rounding digit . 2. Check the next digit to the right of your digit marked in step 1. This is called the test digit . If the test digit is greater than or equal to 5 - add 1 to the rounding d
Hamilton Cycle
Cardinality
46. A topological invariant that relates a surface's vertices - edges - and faces.
The Set of Whole Numbers
Hamilton Cycle
Euler Characteristic
Symmetry
47. A topological object that can be used to study the allowable states of a given system.
Unique Factorization Theorem
left to right
Configuration Space
Multiplication by Zero
48. This famous - as yet unproven - result relates to the distribution of prime numbers on the number line.
Division is not Commutative
Commensurability
Fourier Analysis and Synthesis
The Riemann Hypothesis
49. If we start with a number x and multiply by a number a - then dividing the result by the number a returns us to the original number x. In symbols - a
a
Aleph-Null
The inverse of multiplication is division
Problem of the Points
50. A point in three-dimensional space requires three numbers to fix its location.
evaluate the expression in the innermost pair of grouping symbols first.
Spaceland
Discrete
Commutative Property of Multiplication
Can you answer 50 questions in 15 minutes?
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