Exam 1: Some Basic Concepts of Arithmetic and Algebra

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Subtract as indicated below. - 49 - 25

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The identity element for multiplication is 0.

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Simplify the algebraic expression below by combining similar terms. 19 t + 14 t

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Evaluate the algebraic expression below for the given values of the variables for x = 20 and w = 19. 6x+8w6 x + 8 w

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

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Use the divisibility rules to help determine the prime factorization of the number below. 87

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Simplify the algebraic expression below by combining similar terms. - 18 ( t + 10) - 28 ( t + 25) + 29 ( t + 8)

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Use the income and expenses interpretation for the addition of real numbers to find the sum below. 200 + ( - 190)

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Simplify the numerical expression. 7(11)+6(8)5\frac { - 7 ( 11 ) + 6 ( - 8 ) } { - 5 }

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Evaluate the algebraic expression below for x = 20 and q = 22. 9x+5q9 x + 5 q

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Find the correct statement.

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Find the least common multiple of the numbers below. 85, 65 and 15

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Simplify the numerical expression below. - 47(62) - 47(27)

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Evaluate the algebraic expression for y=4y = 4 . y+165+56y4\frac { y + 16 } { 5 } + \frac { 56 - y } { 4 }

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Simplify the algebraic expression below, and then evaluate the resulting expression for the given values of the variables. 27 m + 11 s + 8 m - 29 s for m = 7, s = 7

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Evaluate the algebraic expression for x=6x = 6 and y=2y = 2 . (x+3y)(3xy)( x + 3 y ) ( 3 x - y )

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Subtraction can be done in vertical format. Find the difference. -11 11

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Use the divisibility rules to help determine the prime factorization of the following number. For example, 18=23318 = 2 \cdot 3 \cdot 3 . 35 = __________

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The set of whole numbers can be listed using the roster method as {0,1,2,3,}\{ 0,1,2,3 , \ldots \} .

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Evaluate the algebraic expression for y = 18. 54y+y3\frac { 54 } { y } + \frac { y } { 3 }

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