Exam 1: Some Basic Concepts of Arithmetic and Algebra

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Simplify the numerical expression below. 5⋅2+10⋅7−3⋅85 \cdot 2 + 10 \cdot 7 - 3 \cdot 8

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Fill in the blanks with a pair of numbers that has the indicated product and the indicated sum. For example, 8‾⋅5‾=40\underline { 8 } \cdot \underline { 5 }= 40 and 8‾+5‾=13\underline { 8 } + \underline { 5 } = 13 . −⋅−=45- \cdot - = 45 and −+−=14- ^ { + } - = 14

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What is the greatest common factor of x and n if x and n are nonzero whole numbers and n is a multiple of x ?

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Use the divisibility rules to help determine the prime factorization of the number below. 62

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Simplify the numerical expression below. 4(18−8)2+5(27−12)3\frac { 4 ( 18 - 8 ) } { 2 } + \frac { 5 ( 27 - 12 ) } { 3 }

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63 is not a multiple of 7

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Subtract as indicated below. −- 18 −- ( −- 9)

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Simplify the numerical expression. 15−798\frac { 15 - 79 } { 8 }

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Monday morning, Michael bought 700 shares of a stock at $18 per share. During that work week, the stock went up $1 per share on one day and dropped $5 per share on each of the other four days. Determine the value of the 700 shares by closing time on Friday.

(Multiple Choice)
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Simplify the numerical expression below. 5⋅39+91⋅105+2⋅4+3⋅55+110⋅33+4⋅2\frac { 5 \cdot 39 + 91 \cdot 10 } { 5 + 2 \cdot 4 } + \frac { 3 \cdot 55 + 110 \cdot 3 } { 3 + 4 \cdot 2 }

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Simplify the algebraic expression below by combining similar terms. 24 ( z + 20) + 18 ( z + 12)

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Simplify the algebraic expression below by combining similar terms. 23 ab −- 17 a −- 17 ab + 23 a

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Use the divisibility rules to help determine the prime factorization of the number below. 261

(Multiple Choice)
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Find the greatest common factor of the numbers below. 45 and 207

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Find the quotient of the numbers below (divide). −366\frac { - 36 } { 6 }

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Simplify the algebraic expression below, and then evaluate the resulting expression for the given values of the variables. 5 m −- 18 m + 5 m −- 28 m −- 12 m −- 25 m for m = 3

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Simplify the numerical expression below. 4(17 −- 9)

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Find the greatest common factor of the numbers below. 51 and 33

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Simplify the algebraic expression below, and then evaluate the resulting expression for the given values of the variables. ( z −- s ) −- ( z + s ) for z = 4, s = 6

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Subtract as indicated below. 8 −- ( −- 12)

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