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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.
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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. The process of taking a complicated signal and breaking it into sine and cosine components.
Figurate Numbers
Fourier Analysis
Set up an Equation
Multiplication
2. Rules for Rounding - To round a number to a particular place - follow these steps:
Rarefactior
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
Dividing both Sides of an Equation by the Same Quantity
inline
3. An arrangement where order matters.
Commutative Property of Multiplication
the set of natural numbers
Permutation
Frequency
4. If its final digit is a 0.
The Prime Number Theorem
A number is divisible by 10
Non-Orientability
Equivalent Equations
5. A · b = b · a
Rational
Euler Characteristic
Commutative Property of Multiplication:
Irrational
6. The fundamental theorem of arithmetic says that
The Distributive Property (Subtraction)
Central Limit Theorem
each whole number can be uniquely decomposed into products of primes.
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7. This area of mathematics relates symmetry to whether or not an equation has a 'simple' solution.
each whole number can be uniquely decomposed into products of primes.
Answer the Question
Galois Theory
Torus
8. If grouping symbols are nested
The inverse of subtraction is addition
evaluate the expression in the innermost pair of grouping symbols first.
Rarefactior
Equivalent Equations
9. A '___________' infinite set is one that can be put into one-to-one correspondence with the set of natural numbers.
Composite Numbers
Countable
Bijection
Primes
10. (a · b) · c = a · (b · c)
Axiomatic Systems
Associative Property of Multiplication:
bar graph
Multiplication by Zero
11. A
General Relativity
Division is not Commutative
The Multiplicative Identity Property
A number is divisible by 3
12. A topological object that can be used to study the allowable states of a given system.
Configuration Space
Cayley's Theorem
Multiplication
Line Land
13. 4 more than a certain number is 12
Rarefactior
˜
4 + x = 12
Fundamental Theorem of Arithmetic
14. The amount of displacement - as measured from the still surface line.
Invarient
The Set of Whole Numbers
Multiplication
Amplitude
15. The identification of a 'one-to-one' correspondence--enables us to enumerate a set that may be difficult to count in terms of another set that is more easily counted.
Axiomatic Systems
Overtone
Factor Trees
Bijection
16. 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 index (which becomes the exponent when translating) is the number of times you multiply the number by itself to get radicand.
Line Land
repeated addition
A number is divisible by 3
17. A graph in which every node is connected to every other node is called a complete graph.
Prime Deserts
Spaceland
A number is divisible by 10
Complete Graph
18. Mathematical statement that equates two mathematical expressions.
Equation
Frequency
Hypercube
Dividing both Sides of an Equation by the Same Quantity
19. It is important to note that this step does not imply that you should simply check your solution in your equation. After all - it's possible that your equation incorrectly models the problem's situation - so you could have a valid solution to an inco
does not change the solution set.
Hypercube
Complete Graph
Look Back
20. Is a symbol (usually a letter) that stands for a value that may vary.
The Commutative Property of Addition
Variable
Non-Orientability
Divisible
21. When comparing two whole numbers a and b - only one of three possibilities is true: a < b or a = b or a > b.
Least Common Multiple (LCM)
Comparison Property
4 + x = 12
Variable
22. 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)
Commensurability
Symmetry
Look Back
A prime number
23. If we start with a number x and add a number a - then subtracting a from the result will return us to the original number x. x + a - a = x. so -
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.
Spherical Geometry
The inverse of addition is subtraction
A number is divisible by 10
24. A way to extrinsically measure the curvature of a surface by looking at a given point and finding the contour line with the greatest curvature and the contour line with the least curvature.
The Same
Torus
Distributive Property:
Principal Curvatures
25. Public key encryption allows two parties to communicate securely over an un-secured computer network using the properties of prime numbers and modular arithmetic. RSA is the modern standard for public key encryption.
Public Key Encryption
A number is divisible by 5
Genus
˜
26. In a mathematical sense - it is a transformation that leaves an object invariant. Symmetry is perhaps most familiar as an artistic or aesthetic concept. Designs are said to be symmetric if they exhibit specific kinds of balance - repetition - and/or
Products and Factors
Additive Inverse:
Solution
Symmetry
27. Cantor called the cardinality of all the sets that can be put into one-to-one correspondence with the counting numbers - or 'Aleph Null.'
Rarefactior
Aleph-Null
Division is not Commutative
Set up an Equation
28. A + b = b + a
Commutative Property of Multiplication:
Commutative Property of Addition:
Hyperbolic Geometry
Division is not Associative
29. Also known as 'clock math -' incorporates 'wrap around' effects by having some number other than zero play the role of zero in addition - subtraction - multiplication - and division.
Hyperland
Modular Arithmetic
Tone
Stereographic Projection
30. An algebraic 'sentence' containing an unknown quantity.
Configuration Space
Comparison Property
Polynomial
counting numbers
31. A way to measure how far away a given individual result is from the average result.
Standard Deviation
Multiplicative Identity:
Multiplication
Permutation
32. Einstein's famous theory - relates gravity to the curvature of spacetime.
set
The inverse of addition is subtraction
Expected Value
General Relativity
33. 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.
per line
Geometry
Answer the Question
Flat Land
34. Trigonometric functions - such as sine and cosine - are useful for modeling sound waves - because they oscillate between values
Flat Land
Periodic Function
Genus
perimeter
35. Some favor repeatedly dividing by 2 until the result is no longer divisible by 2. Then try repeatedly dividing by the next prime until the result is no longer divisible by that prime. The process terminates when the last resulting quotient is equal t
Commutative Property of Multiplication:
Flat Land
Factor Tree Alternate Approach
A number is divisible by 3
36. Of central importance in Ramsey Theory - and in combinatorics in general - is the 'pigeonhole principle -' also known as Dirichlet's box. This principle simply states that we cannot fit n+1 pigeons into n pigeonholes in such a way that only one pigeo
Pigeonhole Principle
Commutative Property of Multiplication:
a · c = b · c for c does not equal 0
Divisible
37. An equation is a numerical value that satisfies the equation. That is - when the variable in the equation is replaced by the solution - a true statement results.
Symmetry
Solution
a divided by b
Invarient
38. If its final digit is a 0 or 5.
Probability
A number is divisible by 5
Normal Distribution
Continuous
39. Arise from the attempt to measure all quantities with a common unit of measure.
Solution
Complete Graph
prime factors
Rational
40. You must always solve the equation set up in the previous step.
Flat Land
Solve the Equation
Markov Chains
Commensurability
41. If a - b - and c are any whole numbers - then a
Answer the Question
Hyperbolic Geometry
The Associative Property of Multiplication
Prime Deserts
42. This result relates conserved physical quantities - like conservation of energy - to continuous symmetries of spacetime.
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43. The distribution of averages of many trials is always normal - even if the distribution of each trial is not.
Topology
Central Limit Theorem
A number is divisible by 10
if it is an even number (the last digit is 0 - 2 - 4 - 6 or 8)
44. The inverse of multiplication
Continuous
Stereographic Projection
division
a divided by b
45. 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
Rarefactior
Amplitude
Exponents
Set up a Variable Dictionary.
46. TA model of a sequence of random events. Each marble that passes through the system represents a trial consisting of as many random events as there are rows in the system.
Problem of the Points
Galton Board
Box Diagram
Modular Arithmetic
47. Add and subtract
Galton Board
inline
each whole number can be uniquely decomposed into products of primes.
Amplitude
48. If a is any whole number - then a
Topology
Division by Zero
Irrational
The Multiplicative Identity Property
49. Is the shortest string that contains all possible permutations of a particular length from a given set.
One equal sign per line
De Bruijn Sequence
Denominator
Multiplication by Zero
50. Index p radicand
Polynomial
Group
Associative Property of Addition:
The index (which becomes the exponent when translating) is the number of times you multiply the number by itself to get radicand.
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