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CLEP General Mathematics: Number Systems And Sets
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Subjects
:
clep
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math
Instructions:
Answer 50 questions in 15 minutes.
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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 numbers which are used for counting in our number system are sometimes called
Members of Elements of the Set
right-hand digit is even
which shows that with complex numbers - a solution exists to every polynomial equation of degree one or higher.
Natural Numbers
2. Plus
repeated elements
16(5+R)
Definition of genus
addition
3. The smallest of four sonsecutive whole numbers - the biggest of which is K+6
K+6 - K+5 - K+4 K+3.........answer is K+3
counterclockwise through 90
complex number
Q-16
4. A number is divisible by 9 if
algebraic number
Base of the number system
To separate a number into prime factors
the sum of its digits is divisible by 9
5. This formula can be used to compute the multiplicative inverse of a complex number if it is given in
rectangular coordinates
the sum of its digits is divisible by 9
Odd Number
Commutative Law of Multiplication
6. Is a number that can be expressed in the form where a and b are real numbers and i is the imaginary unit - satisfying i2 = -1. For example - -3.5 + 2i is a complex number. It is common to write a for a + 0i and bi for 0 + bi. Moreover - when the imag
counterclockwise through 90
difference
complex number
an equation in two variables defines
7. Product
repeated elements
The numbers are conventionally plotted using the real part
multiplication
To separate a number into prime factors
8. One asks whether there are any rational points (points all of whose coordinates are rationals) or integral points (points all of whose coordinates are integers) on the curve or surface. If there are any such points - the next step is to ask how many
The absolute value (or modulus or magnitude) of a complex number z = x + yi is
In Diophantine geometry
equation
Braces
9. Implies a collection or grouping of similar - objects or symbols.
a complex number is real if and only if it equals its conjugate.
magnitude and direction
Set
the number formed by the two right-hand digits is divisible by 4
10. An equation - or system of equations - in two or more variables defines
Distributive Law
Absolute value and argument
constructing a parallelogram
a curve - a surface or some other such object in n-dimensional space
11. The finiteness or not of the number of rational or integer points on an algebraic curve
addition
The real number a of the complex number z = a + bi
constant
the genus of the curve
12. Any number that can be divided lnto a given number without a remainder is a
Downward
Factor of the given number
The numbers are conventionally plotted using the real part
consecutive whole numbers
13. In the Rectangular Coordinate System - On the vertical line - direction _______ is negative
an equation in two variables defines
addition
Downward
even and the sum of its digits is divisible by 3
14. A curve in the plane
addition
Absolute value and argument
an equation in two variables defines
(x-12)/40
15. Consists of all numbers of the form - where a and b are rational numbers and d is a fixed rational number whose square root is not rational.
K+6 - K+5 - K+4 K+3.........answer is K+3
quadratic field
Set
Digits
16. Sixteen less than number Q
Digits
Q-16
righthand digit is 0 or 5
F - F+1 - F+2.......answer is F+2
17. Are not necessary. That is - the elements of {2 - 2 - 3 - 4} are simply {2 - 3 - and 4}
Distributive Law
Inversive geometry
repeated elements
K+6 - K+5 - K+4 K+3.........answer is K+3
18. Quotient
addition
division
upward
Absolute value and argument
19. Number X decreased by 12 divided by forty
Commutative Law of Addition
the sum of its digits is divisible by 9
Absolute value and argument
(x-12)/40
20. Subtraction
difference
Members of Elements of the Set
addition
Third Axiom of Equality
21. Allow for solutions to certain equations that have no real solution: the equation has no real solution - since the square of a real number is 0 or positive.
Complex numbers
The multiplication of two complex numbers is defined by the following formula:
right-hand digit is even
subtraction
22. A branch of geometry studying more general reflections than ones about a line - can also be expressed in terms of complex numbers.
Inversive geometry
Base of the number system
T+9
Number fields
23. Less than
a curve - a surface or some other such object in n-dimensional space
Equal
Commutative Law of Addition
subtraction
24. The place value which corresponds to a given position in a number is determined by the
addition
Base of the number system
right-hand digit is even
7
25. The number of digits in an integer indicates its rank; that is - whether it is 'in the hundreds -' 'in the thousands -' etc. The idea of ranking numbers in terms of tens - hundreds - thousands - etc. - is based on the
Place Value Concept
Set
The numbers are conventionally plotted using the real part
consecutive whole numbers
26. Are used to indicate sets
addition
Associative Law of Multiplication
16(5+R)
Braces
27. Viewed in this way the multiplication of a complex number by i corresponds to rotating a complex number
In Diophantine geometry
Second Axiom of Equality
counterclockwise through 90
which shows that with complex numbers - a solution exists to every polynomial equation of degree one or higher.
28. In terms of its tools - as the study of the integers by means of tools from real and complex analysis - in terms of its concerns - as the study within number theory of estimates on size and density - as opposed to identities.
Analytic number theory
an equation in two variables defines
Associative Law of Addition
coefficient
29. One term (5x or 4)
complex number
Commutative Law of Multiplication
monomial
T+9
30. This law states that the product of three or more factors is the same regardless of the manner in which they are grouped. Negative signs require no special treatment in the application of this law.
a curve - a surface or some other such object in n-dimensional space
Associative Law of Multiplication
addition
Analytic number theory
31. Any number that is not a multiple of 2 is an
counterclockwise through 90
Numerals
constant
Odd Number
32. Does not have an equal sign (3x+5) (2a+9b)
Q-16
Distributive Law
expression
Multiple of the given number
33. If two equal quantities are divided by the same quantity - the resulting quotients are equal. If equals are divided by equals - the results are equal.
Here is called the modulus of a + bi - and the square root with non-negative real part is called the principal square root.
Forth Axiom of Equality
The numbers are conventionally plotted using the real part
right-hand digit is even
34. First axiom of equality
Using the visualization of complex numbers in the complex plane - the addition has the following geometric interpretation:
the genus of the curve
If the same quantity is added to each of two equal quantities - the resulting quantities are equal. If equals are added to equals - the results are equal.
negative
35. Allow the variables in f(x -y) = 0 to be complex numbers; then f(x -y) = 0 defines a 2-dimensional surface in (projective) 4-dimensional space (since two complex variables can be decomposed into four real variables - i.e. - four dimensions). Count th
In Diophantine geometry
Absolute value and argument
Definition of genus
solutions
36. If the same quantity is subtracted from each of two equal quantities - the resulting quantities are equal. If equals are subtracted from equals - the results are equal.
Second Axiom of Equality
Positional notation (place value)
the genus of the curve
Equal
37. The real and imaginary parts of a complex number can be extracted using the conjugate:
righthand digit is 0 or 5
Associative Law of Multiplication
a complex number is real if and only if it equals its conjugate.
difference
38. In the Rectangular Coordinate System - the direction to the left along the horizontal line is
Analytic number theory
expression
The real part c and the imaginary part d of the denominator must not both be zero for division to be defined.
negative
39. A number that has no factors except itself and 1 is a
which shows that with complex numbers - a solution exists to every polynomial equation of degree one or higher.
Prime Number
equation
complex number
40. A letter tat represents a number that is unknown (usually X or Y)
variable
Numerals
Here is called the modulus of a + bi - and the square root with non-negative real part is called the principal square root.
subtraction
41. The base which is most commonly used is ten - and the system with ten as a base is called the decimal system (decem is the Latin word for ten). Any number is assumed - unless indicated - to be a
Using the visualization of complex numbers in the complex plane - the addition has the following geometric interpretation:
Distributive Law
In Diophantine geometry
base-ten number
42. Has an equal sign (3x+5 = 14)
subtraction
Here is called the modulus of a + bi - and the square root with non-negative real part is called the principal square root.
equation
In Diophantine geometry
43. This law states that the product of two or more factors is the same regardless of the order in which the factors are arranged. Negative signs require no special treatment in the application of this law.
Commutative Law of Multiplication
Commutative Law of Addition
the number formed by the two right-hand digits is divisible by 4
F - F+1 - F+2.......answer is F+2
44. A number is divisible by 3 if
Numerals
addition
subtraction
its the sum of its digits is divisible by 3
45. As the horizontal component - and imaginary part as vertical These two values used to identify a given complex number are therefore called its Cartesian - rectangular - or algebraic form.
The numbers are conventionally plotted using the real part
Third Axiom of Equality
Equal
right-hand digit is even
46. Product of 16 and the sum of 5 and number R
16(5+R)
monomial
expression
Multiple of the given number
47. The objects in a set have at least
positive
Distributive Law
consecutive whole numbers
one characteristic in common such as similarity of appearance or purpose
48. The defining characteristic of a position vector is that it has
magnitude and direction
Equal
Here is called the modulus of a + bi - and the square root with non-negative real part is called the principal square root.
the sum of its digits is divisible by 9
49. Remainder
subtraction
Prime Number
repeated elements
Composite Number
50. Work on the problem of general polynomials ultimately led to the fundamental theorem of algebra -
The absolute value (or modulus or magnitude) of a complex number z = x + yi is
Positional notation (place value)
the genus of the curve
which shows that with complex numbers - a solution exists to every polynomial equation of degree one or higher.
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