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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. 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.
Answer the Question
General Relativity
Galton Board
A number is divisible by 10
2. Add and subtract
B - 125 = 1200
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
Cardinality
inline
3. The solutions to this gambling dilemma is traditionally held to be the start of modern probability theory.
repeated addition
Problem of the Points
Set up a Variable Dictionary.
The Riemann Hypothesis
4. The inverse of multiplication
A number is divisible by 10
The Commutative Property of Addition
division
4 + x = 12
5. In some ways - the opposite of a multitude is a magnitude - which is ___________. In other words - there are no well defined partitions.
Continuous
perimeter
Law of Large Numbers
Dividing both Sides of an Equation by the Same Quantity
6. 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 -
A prime number
left to right
The inverse of addition is subtraction
Polynomial
7. Einstein's famous theory - relates gravity to the curvature of spacetime.
General Relativity
The index (which becomes the exponent when translating) is the number of times you multiply the number by itself to get radicand.
Wave Equation
Axiomatic Systems
8. If a = b then
a - c = b - c
if it is an even number (the last digit is 0 - 2 - 4 - 6 or 8)
Fourier Analysis and Synthesis
The Kissing Circle
9. 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
Complete Graph
Frequency
Factor Tree Alternate Approach
Principal Curvatures
10. A + b = b + a
Box Diagram
Commutative Property of Addition:
Solution
Grouping Symbols
11. Objects are topologically equivalent if they can be continuously deformed into one another. Properties that are preserved during this process are called topological invariants.
Multiplication by Zero
Irrational
a + c = b + c
Unique Factorization Theorem
12. The distribution of averages of many trials is always normal - even if the distribution of each trial is not.
Associative Property of Multiplication:
Cayley's Theorem
Central Limit Theorem
Invarient
13. Let a - b - and c represent whole numbers. Then - (a + b) + c = a + (b + c).
Axiomatic Systems
Dimension
a + c = b + c
Associate Property of Addition
14. This important result says that every natural number greater than one can be expressed as a product of primes in exactly one way.
Markov Chains
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.
Additive Inverse:
Fundamental Theorem of Arithmetic
15. This result says that the symmetries of geometric objects can be expressed as groups of permutations.
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16. Original Balance minus River Tam's Withdrawal is Current Balance
Commensurability
Flat Land
B - 125 = 1200
Dividing both Sides of an Equation by the Same Quantity
17. A topological invariant that relates a surface's vertices - edges - and faces.
per line
Euler Characteristic
A number is divisible by 9
Properties of Equality
18. 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
The Multiplicative Identity Property
Rarefactior
per line
Flat Land
19. 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.
One equal sign per line
Figurate Numbers
B - 125 = 1200
Bijection
20. The multitude concept presented numbers as collections of discrete units - rather like indivisible atoms.
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
Modular Arithmetic
Discrete
The inverse of multiplication is division
21. Collection of objects. list all the objects in the set and enclosing the list in curly braces.
Fundamental Theorem of Arithmetic
set
Torus
Line Land
22. An important part of problem solving is identifying
Topology
Law of Large Numbers
variable
Principal Curvatures
23. 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.
A number is divisible by 5
Cayley's Theorem
Spherical Geometry
Configuration Space
24. 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.
Additive Inverse:
Division by Zero
The Kissing Circle
does not change the solution set.
25. Perform all additions and subtractions in the order presented
left to right
Standard Deviation
The Multiplicative Identity Property
General Relativity
26. 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
a · c = b · c for c does not equal 0
Least Common Multiple (LCM)
A number is divisible by 3
Pigeonhole Principle
27. A way to analyze sequences of events where the outcomes of prior events affect the probability of outcomes of subsequent events.
a · c = b · c for c does not equal 0
Division is not Associative
The Same
Markov Chains
28. If we start with a number x and subtract a number a - then adding a to the result will return us to the original number x. In symbols - x - a + a = x. So -
Set up a Variable Dictionary.
Configuration Space
The inverse of subtraction is addition
Principal Curvatures
29. 1. Find the prime factorizations of each number.
The BML Traffic Model
Greatest Common Factor (GCF)
Law of Large Numbers
Sign Rules for Division
30. If its final digit is a 0 or 5.
Commutative Property of Addition:
A number is divisible by 5
The Multiplicative Identity Property
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.
31. If grouping symbols are nested
Composite Numbers
Public Key Encryption
evaluate the expression in the innermost pair of grouping symbols first.
Line Land
32. Uses second derivatives to relate acceleration in space to acceleration in time.
Intrinsic View
Discrete
Expected Value
Wave Equation
33. Aka The Osculating Circle - a way to measure the curvature of a line.
The Kissing Circle
Galois Theory
Multiplying both Sides of an Equation by the Same Quantity
Principal Curvatures
34. 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).
Complete Graph
Prime Number
Prime Deserts
perimeter
35. A + 0 = 0 + a = a
Additive Identity:
Non-Euclidian Geometry
each whole number can be uniquely decomposed into products of primes.
Solution
36. Points in two-dimensional space require two numbers to specify them completely. The Cartesian plane is a good way to envision two-dimensional space.
Associative Property of Multiplication:
prime factors
Multiplication
Flat Land
37. 4 more than a certain number is 12
Hyperbolic Geometry
Equation
Extrinsic View
4 + x = 12
38. A · 1/a = 1/a · a = 1
Ramsey Theory
Multiplicative Inverse:
evaluate the expression in the innermost pair of grouping symbols first.
Solution
39. In any ratio of two whole numbers - expressed as a fraction - we can interpret the first (top) number to be the 'counter -' or numerator
Set up an Equation
Denominator
Euclid's Postulates
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
40. If a and b are any whole numbers - then a
Euclid's Postulates
Bijection
Commutative Property of Multiplication
The inverse of subtraction is addition
41. This famous - as yet unproven - result relates to the distribution of prime numbers on the number line.
a divided by b
Properties of Equality
Figurate Numbers
The Riemann Hypothesis
42. Use parentheses - brackets - or curly braces to delimit the part of an expression you want evaluated first.
General Relativity
Grouping Symbols
Configuration Space
Ramsey Theory
43. The system that Euclid used in The Elements
Hyperbolic Geometry
Ramsey Theory
Bijection
Axiomatic Systems
44. 1. Parentheses (or any grouping symbol {braces} - [square brackets] - |absolute value|)
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45. Trigonometric functions - such as sine and cosine - are useful for modeling sound waves - because they oscillate between values
Additive Identity:
evaluate the expression in the innermost pair of grouping symbols first.
Extrinsic View
Periodic Function
46. Also known as gluing diagrams - are a convenient way to examine intrinsic topology.
Normal Distribution
Geometry
Box Diagram
4 + x = 12
47. Two equations if they have the same solution set.
Aleph-Null
Equivalent Equations
Answer the Question
Cardinality
48. 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
Division by Zero
Factor Trees
Noether's Theorem
Look Back
49. A(b + c) = a · b + a · c a(b - c) = a · b - a · c
Markov Chains
Distributive Property:
Multiplicative Inverse:
Galois Theory
50. If a is any whole number - then a
Amplitude
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
Multiplicative Inverse:
The Multiplicative Identity Property
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