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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. A · 1/a = 1/a · a = 1
Multiplicative Inverse:
Divisible
Answer the Question
Multiplication by Zero
2. Is a symbol (usually a letter) that stands for a value that may vary.
Invarient
Variable
Greatest Common Factor (GCF)
Galois Theory
3. If grouping symbols are nested
Transfinite
Polynomial
Ramsey Theory
evaluate the expression in the innermost pair of grouping symbols first.
4. Is a path that visits every node in a graph and ends where it began.
The Kissing Circle
Cardinality
Unique Factorization Theorem
Hamilton Cycle
5. If a = b then
The Riemann Hypothesis
A number is divisible by 5
Comparison Property
a · c = b · c for c does not equal 0
6. Adding the same quantity to both sides of an equation - if a = b - then adding c to both sides of the equation produces the equivalent equation a + c = b + c.
does not change the solution set.
Geometry
General Relativity
Euclid's Postulates
7. Determines the likelihood of events that are not independent of one another.
Conditional Probability
Solve the Equation
Normal Distribution
1. Set up a Variable Dictionary. 3. Solve the Equation. 4. Answer the Question. 5. Look Back.
8. Division by zero is undefined. Each of the expressions 6
a + c = b + c
Properties of Equality
Order of Operations - PEMDAS 'Please Excuse My Dear Aunt Sally'
Division by Zero
9. Some numbers make geometric shapes when arranged as a collection of dots - for example - 16 makes a square - and 10 makes a triangle.
Order of Operations - PEMDAS 'Please Excuse My Dear Aunt Sally'
Solution
In Euclidean four-space
Figurate Numbers
10. An important part of problem solving is identifying
variable
Euler Characteristic
Normal Distribution
division
11. Positive integers are
Unique Factorization Theorem
counting numbers
repeated addition
Bijection
12. Let a and b be whole numbers. Then a is _______________ by b if and only if the remainder is zero when a is divided by b. In this case - we say that 'b is a divisor of a.'
Divisible
Spaceland
Commensurability
Euler Characteristic
13. The surface of a standard 'donut shape'.
The Kissing Circle
Fourier Analysis
Torus
each whole number can be uniquely decomposed into products of primes.
14. If a = b then a + c = b + c If a = b then a - c = b - c If a = b then a
Properties of Equality
The inverse of multiplication is division
Solution
Equation
15. Assuming that the air is of uniform density and pressure to begin with - a region of high pressure will be balanced by a region of low pressure - called rarefaction - immediately following the compression
Associative Property of Multiplication:
The Prime Number Theorem
Complete Graph
Rarefactior
16. 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.
Modular Arithmetic
Commutative Property of Addition:
Distributive Property:
Law of Large Numbers
17. The solutions to this gambling dilemma is traditionally held to be the start of modern probability theory.
Invarient
De Bruijn Sequence
Flat Land
Problem of the Points
18. If a is any whole number - then a
Flat Land
The Multiplicative Identity Property
inline
Geometry
19. Let a and b represent two whole numbers. Then - a + b = b + a.
Wave Equation
Poincare Disk
The Commutative Property of Addition
Dividing both Sides of an Equation by the Same Quantity
20. When writing mathematical statements - follow the mantra:
Group
Least Common Multiple (LCM)
One equal sign per line
A prime number
21. A point in three-dimensional space requires three numbers to fix its location.
Spaceland
The Kissing Circle
Multiplication
Discrete
22. Are the fundamental building blocks of arithmetic.
Primes
Axiomatic Systems
1. The unit 2. Prime numbers 3. Composite numbers
Solve the Equation
23. The study of shape from an external perspective.
Solve the Equation
Answer the Question
Periodic Function
Extrinsic View
24. The expression a/b means
a divided by b
Primes
The inverse of multiplication is division
The BML Traffic Model
25. Used to display measurements. The measurement was taken is placed on the horizontal axis - and the height of each bar equals the amount during that year.
bar graph
Composite Numbers
Invarient
inline
26. A(b + c) = a · b + a · c a(b - c) = a · b - a · c
The Prime Number Theorem
Distributive Property:
Solve the Equation
Torus
27. Instruments produce notes that have a fundamental frequency in combination with multiples of that frequency known as partials or overtones
The index (which becomes the exponent when translating) is the number of times you multiply the number by itself to get radicand.
Division by Zero
Transfinite
Overtone
28. Codifies the 'average behavior' of a random event and is a key concept in the application of probability.
Invarient
Rational
Galton Board
Expected Value
29. Our standard notions of Pythagorean distance and angle via the inner product extend quite nicely from three-space.
In Euclidean four-space
Figurate Numbers
Distributive Property:
Greatest Common Factor (GCF)
30. This method can create a flat map from a curved surface while preserving all angles in any features present.
Stereographic Projection
Bijection
The Same
Non-Orientability
31. To describe and extend a numerical pattern
Public Key Encryption
Permutation
Multiplication
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.
32. Topological objects are categorized by their _______ (number of holes). The genus of a surface is a feature of its global topology.
Genus
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.
Flat Land
if it is an even number (the last digit is 0 - 2 - 4 - 6 or 8)
33. A whole number (other than 1) is a _____________ if its only factors (divisors) are 1 and itself. Equivalently - a number is prime if and only if it has exactly two factors (divisors).
Periodic Function
Continuous Symmetry
Galton Board
Prime Number
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).
repeated addition
Associative Property of Multiplication:
Transfinite
A number is divisible by 3
35. This important result says that every natural number greater than one can be expressed as a product of primes in exactly one way.
Galton Board
Least Common Multiple (LCM)
Fundamental Theorem of Arithmetic
Multiplicative Identity:
36. The amount of displacement - as measured from the still surface line.
Amplitude
In Euclidean four-space
Discrete
Commensurability
37. Also known as gluing diagrams - are a convenient way to examine intrinsic topology.
Sign Rules for Division
The Set of Whole Numbers
Box Diagram
counting numbers
38. Let a - b - and c be any whole numbers. Then - a
Wave Equation
Associate Property of Addition
The Distributive Property (Subtraction)
Look Back
39. Add and subtract
bar graph
inline
Associative Property of Addition:
Euler Characteristic
40. 4 more than a certain number is 12
Additive Identity:
Axiomatic Systems
4 + x = 12
Factor Trees
41. Let a - b - and c represent whole numbers. Then - (a + b) + c = a + (b + c).
Problem of the Points
Associate Property of Addition
left to right
Factor Tree Alternate Approach
42. The process of taking a complicated signal and breaking it into sine and cosine components.
Fourier Analysis
Prime Deserts
Greatest Common Factor (GCF)
Law of Large Numbers
43. Use parentheses - brackets - or curly braces to delimit the part of an expression you want evaluated first.
Standard Deviation
Problem of the Points
Euclid's Postulates
Grouping Symbols
44. All integers are thus divided into three classes:
Invarient
Variable
counting numbers
1. The unit 2. Prime numbers 3. Composite numbers
45. 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
Galois Theory
Solution
left to right
46. Because of the associate property of addition - when presented with a sum of three numbers - whether you start by adding the first two numbers or the last two numbers - the resulting sum is
B - 125 = 1200
The Same
Solve the Equation
Hypersphere
47. The state of appearing unchanged.
evaluate the expression in the innermost pair of grouping symbols first.
Frequency
Multiplication by Zero
Invarient
48. A way to analyze sequences of events where the outcomes of prior events affect the probability of outcomes of subsequent events.
Multiplication by Zero
Markov Chains
Irrational
Poincare Disk
49. 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.
Stereographic Projection
The Kissing Circle
Public Key Encryption
Rarefactior
50. An object possessing continuous symmetries can remain invariant while one symmetry is turned into another. A circle is an example of an object with continuous symmetries.
Denominator
Standard Deviation
Continuous Symmetry
inline
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