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CLEP College Algebra: Algebra Principles
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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. 1 - which preserves numbers: a
Linear algebra
Order of Operations
exponential equation
Identity element of Multiplication
2. If it holds for all a and b in X that if a is related to b then b is related to a.
A differential equation
The sets Xk
A functional equation
A binary relation R over a set X is symmetric
3. Is an equation where the unknowns are required to be integers.
Number line or real line
Difference of two squares - or the difference of perfect squares
A Diophantine equation
inverse operation of Exponentiation
4. A + b = b + a
The relation of inequality (<) has this property
then bc < ac
commutative law of Addition
substitution
5. The inner product operation on two vectors produces a
substitution
scalar
Algebra
Multiplication
6. A
commutative law of Multiplication
Properties of equality
identity element of Exponentiation
Operations can involve dissimilar objects
7. Take two values - and include addition - subtraction - multiplication - division - and exponentiation.
Algebraic equation
A binary relation R over a set X is symmetric
Binary operations
All quadratic equations
8. Is algebraic equation of degree one
A linear equation
Addition
Multiplication
The relation of equality (=)'s property
9. () is the branch of mathematics concerning the study of the rules of operations and relations - and the constructions and concepts arising from them - including terms - polynomials - equations and algebraic structures.
Algebra
nonnegative numbers
All quadratic equations
The relation of inequality (<) has this property
10. Is Written as a + b
Addition
reflexive
Repeated multiplication
Identities
11. Is an action or procedure which produces a new value from one or more input values.
an operation
then a < c
Solution to the system
reflexive
12. In which the specific properties of vector spaces are studied (including matrices)
operands - arguments - or inputs
Rotations
Linear algebra
The method of equating the coefficients
13. Not commutative a^b?b^a
substitution
value - result - or output
Categories of Algebra
commutative law of Exponentiation
14. That if a = b and c = d then a + c = b + d and ac = bd;that if a = b then a + c = b + c; that if two symbols are equal - then one can be substituted for the other.
Repeated multiplication
Vectors
The relation of equality (=) has the property
Polynomials
15. May not be defined for every possible value.
Properties of equality
A transcendental equation
Operations
An operation ?
16. Is the claim that two expressions have the same value and are equal.
inverse operation of Exponentiation
A linear equation
Any real number can be added to both sides. Any real number can be subtracted from both sides. Any real number can be multiplied to both sides. Any non-zero real number can divide both sides. Some functions can be applied to both sides.
Equations
17. If a = b then b = a
Associative law of Multiplication
identity element of Exponentiation
symmetric
Equation Solving
18. Include the binary operations union and intersection and the unary operation of complementation.
Operations on sets
k-ary operation
A transcendental equation
Solution to the system
19. A distinction is made between the equality sign ( = ) for an equation and the equivalence symbol () for an
unary and binary
identity element of addition
Repeated addition
Identity
20. Introduces the concept of variables representing numbers. Statements based on these variables are manipulated using the rules of operations that apply to numbers - such as addition. This can be done for a variety of reasons - including equation solvi
when b > 0
Elementary algebra
has arity one
range
21. Is an algebraic 'sentence' containing an unknown quantity.
Identities
Properties of equality
Polynomials
an operation
22. The process of expressing the unknowns in terms of the knowns is called
Operations on sets
Solving the Equation
Properties of equality
nonnegative numbers
23. If a = b and c = d then a + c = b + d and ac = bd; that if a = b then a + c = b + c; that if two symbols are equal - then one can be substituted for the other.
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24. In which properties common to all algebraic structures are studied
Universal algebra
transitive
Elimination method
A linear equation
25. There are two common types of operations:
unary and binary
Equations
inverse operation of addition
A Diophantine equation
26. Is an equation of the form aX = b for a > 0 - which has solution
Constants
exponential equation
Quadratic equations
when b > 0
27. If a < b and c < 0
radical equation
then bc < ac
Operations
commutative law of Addition
28. In which abstract algebraic methods are used to study combinatorial questions.
Algebra
Algebraic combinatorics
Number line or real line
identity element of addition
29. 0 - which preserves numbers: a + 0 = a
has arity two
system of linear equations
A differential equation
identity element of addition
30. In an equation with a single unknown - a value of that unknown for which the equation is true is called
inverse operation of Exponentiation
A differential equation
commutative law of Addition
A solution or root of the equation
31. Is Written as a
The relation of equality (=) has the property
Multiplication
equation
operation
32. Logarithm (Log)
Variables
The method of equating the coefficients
inverse operation of Exponentiation
Addition
33. Referring to the finite number of arguments (the value k)
range
Algebraic equation
finitary operation
Exponentiation
34. using factorization (the reverse process of which is expansion - but for two linear terms is sometimes denoted foiling).
A functional equation
Equation Solving
Quadratic equations can also be solved
Quadratic equations
35. Are denoted by letters at the end of the alphabet - x - y - z - w - ...
Unknowns
exponential equation
Elimination method
The operation of addition
36. The operation of exponentiation means ________________: a^n = a
inverse operation of Exponentiation
Repeated addition
nonnegative numbers
Repeated multiplication
37. The operation of multiplication means _______________: a
The purpose of using variables
Constants
nonnegative numbers
Repeated addition
38. Include composition and convolution
Operations on functions
exponential equation
Algebraic number theory
Identities
39. A mathematical statement that asserts the equality of two expressions - this is written by placing the expressions on either side of an equals sign (=).
Exponentiation
Operations on functions
Repeated addition
equation
40. The value produced is called
radical equation
The logical values true and false
has arity one
value - result - or output
41. An operation of arity zero is simply an element of the codomain Y - called a
Variables
Abstract algebra
Knowns
nullary operation
42. An example of solving a system of linear equations is by using the elimination method: Multiplying the terms in the second equation by 2: Adding the two equations together to get: which simplifies to Since the fact that x = 2 is known - it is then po
Elimination method
Difference of two squares - or the difference of perfect squares
Variables
The operation of exponentiation
43. Is a function of the form ? : V ? Y - where V ? X1
An operation ?
A Diophantine equation
Pure mathematics
A solution or root of the equation
44. b = b
A integral equation
reflexive
A linear equation
The method of equating the coefficients
45. Is an equation of the form log`a^X = b for a > 0 - which has solution
Elimination method
domain
Associative law of Multiplication
logarithmic equation
46. Not associative
Repeated addition
Solution to the system
value - result - or output
Associative law of Exponentiation
47. Elementary algebra - Abstract algebra - Linear algebra - Universal algebra - Algebraic number theory - Algebraic geometry - Algebraic combinatorics
Categories of Algebra
Constants
A Diophantine equation
nullary operation
48. Is Written as ab or a^b
Operations on sets
commutative law of Exponentiation
Exponentiation
A Diophantine equation
49. (a
Linear algebra
The method of equating the coefficients
Associative law of Multiplication
Variables
50. Is a binary relation on a set for which every element is related to itself - i.e. - a relation ~ on S where x~x holds true for every x in S. For example - ~ could be 'is equal to'.
The operation of exponentiation
then bc < ac
Reflexive relation
has arity one
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