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Test your basic knowledge |
CLEP General Mathematics: Fractions And Mixed Numbers
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Subjects
:
clep
,
math
Instructions:
Answer 20 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. A fraction whose numerator is greater than or equal to its denominator - a fraction whose numerator is larger than the denominator - A fraction with a numerator that is larger than or equal to its denominator.
Subtraction of fractions
Improper fraction (always greater than or equal to 1)
Numerator
Division of fractions
2. A/b / c/d = a/b x d/c - To divide a/b by c/d multiply by the reciprocal of c/d. - multiply by reciprocal of divisor - invert the second fraction and then multiply the fraction. - 1. do the reciprical of the second fraction 2. reduce if possible 3. m
Proper fraction (always less than 1)
Perimeter
Division of fractions
LCD of three fractions
3. The dividend of a fraction - the part of a fraction above the line - which tells how many parts are being counted. - the top number in a fraction
Numerator
Fundamental Properties of Fractions
LCD of three fractions
Subtraction of fractions
4. The sum of a whole number and a proper fraction - a whole number and a fractional part - A value that combines a whole number and a fractional amount
Numerator
Subtraction of fractions
Mixed number
Addition of fractions
5. The LCM of two natural numbers is the smallest number that is a multiple of both numbers - the smallest multiple that is exactly divisible by every member of a set of numbers - 1) prime factorization 2) bubble map: put common factors in the middle -
Product of two fractions
Proper fraction (always less than 1)
Reciprocal of a fraction
LCM (least common multiple)
6. If a - b - and c are any numbers - then a/b = ac/bc if b doesn't = 0 and c doesn't = 0 And a/b =a/c/b/c if b doesn't = 0 and c doesn't = 0
Fundamental Properties of Fractions
LCD of three fractions
Proper fraction (always less than 1)
Solving equations
7. A/b x c/d = a x c / b x d
Product of two fractions
Division of fractions
Addition of fractions
Denominator
8. The distance around an object - - whole outer boundary or measurement of a surface or figure
Proper fraction (always less than 1)
Reducing to lowest terms
Improper fraction (always greater than or equal to 1)
Perimeter
9. A fraction whose numerator is less than the denominator - a fraction with a numerator smaller than the denominator - a fraction that has a numerator less than the denominator.
Perimeter
Proper fraction (always less than 1)
Solving equations
LCD of three fractions
10. Two fractions are equivalent if they are names for the same number. (They have the same value.) - Fractions that name the same amount - fractions that have different numerators and denominators - but have the same value
Denominator
Proper fraction (always less than 1)
Division of fractions
Equivalent fractions
11. The reciprocal of a/b is b/a.
Fundamental Properties of Fractions
Division of fractions
Reciprocal of a fraction
Equivalent equations
12. A fraction is reduced to lowest terms when there are no common factors (except 1) in the numerator and denominator - To reduce a fraction to lowest terms - you have to find a common factor that both the numerator and denominator go into - the smalles
LCM (least common multiple)
Solving equations
Reducing to lowest terms
Equivalent equations
13. The smallest number that is a multiple of all the denominators -
Proper fraction (always less than 1)
Improper fraction (always greater than or equal to 1)
LCD of three fractions
Fundamental Properties of Fractions
14. The area A of a rectangle is found by multiplying its length L by its width W - The area of a rectangle is the product of its base and height
PEMDAS
Product of two fractions
Area of a rectangle
Denominator
15. Involves 'undoing' what has been done to the equation. By systematically working backward - the value of the variable can be found - The process of applying algebraic properties of equality to isolate a variable. For example - to solve 2x = 6 - we ap
Solving equations
Addition of fractions
Equivalent equations
Perimeter
16. A/b + c/b = a+c / b - Two fractions with the same denominator can be added or subtracted by performing the required operation with the numerators - leaving the denominators the same. For example - -and . If two fractions do not have the same denomin
Numerator
Addition of fractions
Subtraction of fractions
Area of a rectangle
17. A/b - c/b = a-c / b
Area of a rectangle
Denominator
Reciprocal of a fraction
Subtraction of fractions
18. The divisor of a fraction - the bottom number in a fraction - the part of a fraction below the line - which tells how many equal parts there are in the whole or in the group.
Perimeter
Denominator
Equivalent equations
Fundamental Properties of Fractions
19. Equations that have the same solution - equations with the same solutions as the original equation.
Proper fraction (always less than 1)
Equivalent equations
Subtraction of fractions
LCD of three fractions
20. The order of operations is P (calculations inside parentheses) E (exponential expressions) M (multiplications) D (divisions) A (additions) S (subtractions)
PEMDAS
Proper fraction (always less than 1)
Mixed number
Improper fraction (always greater than or equal to 1)