# Mathematics and Algebra: Sample Test Questions

With sample test questions MATHEMATICS / ALGEBRA|

Key Words and Converting Words to EquationsFractions Adding, subtracting, multiplying, dividing Simplifying Writing decimals as fractions StatisticsReading Tables and ChartsExponentsPre-Algebra and Algebra Special notation for multiplication and division with variable Algebra word problems Order of operations Simplifying expressions Prime factorization Greatest common factor Least common multiple Factoring Sample algebra problemsCoordinate System Grid graph Slope coordinatesGeometry Basics Squares, rectangles, circles, trianglesMath Definitions|

ENGLISH|

Proof reading / spellingReading comprehensionMain theme of a paragraphLogical sequence of a paragraphKey wordEnglish grammarBasic word meanings|

ABILITY TO ASSIST|

Worker roles and responsibilitiesStudent discipline / behavior|

WRITING|

ContentFormatGrammarSpellingPunctuation|

MDUSD Proficiency Test Study Guide / Page 2

MATH

Key Words and Converting Words to Equations

Sometimes math questions use key words to indicate what operation to perform. Becoming familiar with these key words will help you determine what the question is asking for.

OPERATION| OTHER WORDS WHICH INDICATE THE OPERATION|

Addition| Increased by; more than; combined together; total of; sum; added to.| Subtraction| Decreased by; minus; less; difference between/of; less than; fewer than.| Multiplication| Of; times; multiplied by; product of (For example 4 + 4 + 4 equals 4 X3).| Division| Per; a; out of; ratio of; quotient of; percent (divide by 100).| Equal| Is; are; was; will be; gives; yields; sold for|

Per | Divided by|

Here are some examples of words converted to equations.

WORDS| EQUATIONS|

What is the sum of 8 and y?| 8 + y|

4 less than y| y – 4|

Y multiplied by 13| 13y|

The quotient of y and 3| y / 3|

The difference of 5 and y| 5 – y|

The ratio of 9 more than y to y| (y+9) / y|

Nine less than the total of a number (y) and two| (y+2) = 9 or y - 7|

Fractions

In order to accurately solve fraction problems it is important to distinguish between the numerator and denominator. Numerator: top number Denominator: bottom number

MATHEMATICS PRACTICE QUESTIONS| MATHEMATICS PRACTICE QUESTIONS| Œ 1. 8 9/16 - 2 4/16 a. 10 13/16 b. 5 13/16 c. 6 5/16 d. 6 13/16| 4 3/4 + 6 3/5 a. 11 7/20 b. 10 2/3 c. 11 2/3 d. 10 7/20| Ž 4 4/5 X 6 2/8 = a. 10 3/5 b. 30 c. 25 d. -24 6/8| 6 2/3 ÷ 4 2/6 = a. 2 1/13 b. 28 8/9 c. 3 2/6 d. 1 7/13| | 80% of what is 204? a. 250 b. 240 c. 255 d. 260| ‘ 50 people went to a play. 3/5 of the people stayed to the end. How many people left? a. 10 b. 30 c. 20 d. 40| ’ Estimate the answer: 4.88 x 6.24 a. 30 b. 24 c. 35 d. 28| | “What is the probability of rolling a 4 on a set of dice? a. 1:6 b. 2:6 c. 1:12 d. 1:4 | ” How many times bigger is b than a: a. 2 times b. ½ times c. 3 times d. 1 ½ times a b ...

Please join StudyMode to read the full document