Exam 12: Prerequisites

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Simplify the expression. Assume that the variables in the denominator are nonzero. - (3xy2)−2\left( \frac { 3 } { x y ^ { 2 } } \right) ^ { - 2 }

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Solve by completing the square. - x2−2x−48=0x ^ { 2 } - 2 x - 48 = 0

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Find a general form equation for the line through the pair of points. -(-3, -4) and (-3, 2)

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Solve by completing the square. - x2+4x−3=0x ^ { 2 } + 4 x - 3 = 0

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Solve the problem. -If a rocket is propelled upward from ground level, its height in meters after tt seconds is given by h=−9.8t2+78.4th = - 9.8 \mathrm { t } ^ { 2 } + 78.4 \mathrm { t } . During what interval of time will the rocket be higher than 147 m147 \mathrm {~m} ?

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Use a method of your choice to solve the equation. - x2+5x−14=0x ^ { 2 } + 5 x - 14 = 0

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Solve the inequality graphically. - x2−3x−10<0x^{2}-3 x-10<0  Solve the inequality graphically. - x^{2}-3 x-10<0

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Solve the problem. -Employees of a publishing company received an increase in salary of 8% plus a bonus of $800. Find the total annual pay after the increase for an initial salary of $800.

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Solve the equation using the quadratic formula. - x2−6x+3=0x ^ { 2 } - 6 x + 3 = 0

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Solve the equation by factoring. - x2−9x=−18x ^ { 2 } - 9 x = - 18

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Write the sum or difference in the standard form a + bi. - (i2+6)−(4+i3)\left( i ^ { 2 } + 6 \right) - \left( 4 + i ^ { 3 } \right)

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Describe and graph the interval of real numbers. - [−2,3)[ - 2,3 )  Describe and graph the interval of real numbers. - [ - 2,3 )

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Write the product in standard form. - (5+9i)(5−4i)( 5 + 9 i ) ( 5 - 4 i )

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Find the product of the complex number and its conjugate. - −7−5i- 7 - \sqrt { 5 } i

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Find the value of x and the value of y for which (x, 2) and (8, y) are points on the graph. - 2x+3y=52 x + 3 y = 5

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Write the product in standard form. - (2+3i)(4+2i)( 2 + 3 i ) ( 4 + 2 i )

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Write the expression in standard form. - (1+i)(3−i)2+3i\frac { ( 1 + i ) ( 3 - i ) } { 2 + 3 i }

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Give the coordinates of the points shown on the graph. -Give the coordinates of the points shown on the graph. -

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Find the product of the complex number and its conjugate. --5 - 7i

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Find which values of x are solutions. - (x−4)1/3=3( x - 4 ) ^ { 1 / 3 } = 3 a. x=31x = 31 b. x=7x = 7 c. x=1x = 1

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