Exam 1: Equations and Inequalities

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Determine whether or not the equation is linear. -7x - 2x = 0

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Solve the equation. - 5x−2−11x−1−12=05 x ^ { - 2 } - 11 x ^ { - 1 } - 12 = 0

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Solve the equation. - ∣2x−8∣=−4| 2 x - 8 | = - 4

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Multiply or divide, as indicated. Simplify the answer. - −128−8\frac { \sqrt { - 128 } } { \sqrt { - 8 } }

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Solve the equation by the zero-factor property. - 28x2+41x+15=028 x ^ { 2 } + 41 x + 15 = 0

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Solve the problem. -The temperatures in a freeze-dry process in degrees Celsius roughly satisfy the inequality ∣C\mid \mathrm { C } +80∣≤57+ 80 \mid \leq 57 . What range of temperatures corresponds to this inequality?

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Solve the equation using the quadratic formula. - x2+x+4=0x ^ { 2 } + x + 4 = 0

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Find the product. Write the answer in standard form. - (2+i)(2−i)(6+4i)( 2 + i ) ( 2 - i ) ( 6 + 4 i )

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Solve the equation by the zero-factor property. - 2x2=−12x−162 x ^ { 2 } = - 12 x - 16

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Find the quotient. Write the answer in standard form. - 7−9i5+3i\frac { 7 - 9 i } { 5 + 3 i }

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Write the number as the product of a real number and i. - −99\sqrt { - 99 }

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Answer the question. -To solve for the lengths of the right triangle sides, which equation is correct? Answer the question. -To solve for the lengths of the right triangle sides, which equation is correct?

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Solve the equation by the square root property. - (2x+3)2=14( 2 x + 3 ) ^ { 2 } = 14

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Solve the equation for the indicated variable. Assume no denominator is 0. - 2x2−4xy+3y2=1, for x2 x ^ { 2 } - 4 x y + 3 y ^ { 2 } = 1 , \text { for } x

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Solve the problem. -Find the height of a moving box if its length is 32 in., its width is 26 in., and its surface area is 2940 in 2^ { 2 } . Assume that the surface area includes the top of the moving box.

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Solve the problem. -In triangle ABC, the angle C is six times as large as angle A. The measure of angle B is 44° greater than that of angle A. Find the measure of the angles.

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Find the product. Write the answer in standard form. - (1+3i)3( 1 + 3 i ) ^ { 3 }

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Solve the inequality. Write the solution set in interval notation. - ∣−9+9x∣>6| - 9 + 9 x | > 6

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Solve the equation. - ∣2x−4∣=5| 2 x - 4 | = 5

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Solve for y. - 10x2−y+6x=010 x ^ { 2 } - y + 6 x = 0

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