Exam 1: Fundamentals of Algebra

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Rewrite 8(9y+6)8 ( 9 y + 6 ) using the Distributive Property.

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Approximate the two numbers and list them in ascending order. Approximate the two numbers and list them in ascending order.

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Find an algebraic expression for the verbal phrase below. Six times the difference of a number x and 44

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Simplify 2(r7s)2(4r3s)2 ( r - 7 s ) - 2 ( 4 r - 3 s ) by eliminating the parentheses and combining like terms.

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Translate the verbal phrase the sum of a number n and 33 , divided by 1414 into an algebraic expression.

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Write a simplified algebraic expression for the perimeter of the rectangle. Write a simplified algebraic expression for the perimeter of the rectangle.

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Identify the property of real numbers illustrated by 6(y+3)=6y636 ( y + 3 ) = 6 \cdot y - 6 \cdot 3 .

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Evaluate the algebraic expression 3xyy2+6\frac { 3 x - y } { y ^ { 2 } + 6 } when x=6 and y=8.

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The annual sales (in millions of dollars)of sporting goods in the United States from 1994 to 2000 is given by 3711.8t+41,0273711.8 t + 41,027 , where t=4t = 4 represents 1994. What are the sales of sporting goods (in millions of dollars)in 19941994 ? Round your answer to the nearest dollar.

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Identify the coefficients in x257x5+2\frac { x ^ { 2 } } { 5 } - \frac { 7 x } { 5 } + 2 .

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Find the difference 30(11)30 - ( - 11 ) .

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Find the product (4)(4)(5)( - 4 ) ( - 4 ) ( - 5 ) .

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Translate the phrase into an algebraic expression. A number x decreased by 2121

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Find a phrase that is equivalent to n10n - 10 .

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The sales tax on a purchase of L dollars is 5 %. Write an algebraic expression that represents the total amount of sales tax.

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Find a true inequality that involves the real number 107- \frac { 10 } { 7 } .

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Change the right side of 3(y+7)3y+21- 3 ( y + 7 ) \neq - 3 y + 21 so both sides of the equation are equal.

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Identify the property of real numbers illustrated by 1717=017 - 17 = 0 .

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Write a simplified algebraic expression for the area of the region. Write a simplified algebraic expression for the area of the region.

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The area of triangle is given by  Area =12 base  height \text { Area } = \frac { 1 } { 2 } \cdot \text { base } \cdot \text { height } Find the area of the triangle in square inches.  The area of triangle is given by  \text { Area } = \frac { 1 } { 2 } \cdot \text { base } \cdot \text { height }  Find the area of the triangle in square inches.    a = 8 a=8a = 8

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