Exam 12: Prerequisites

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Use a method of your choice to solve the equation. - ∣3x−7∣=4| 3 x - 7 | = 4

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Simplify the expression. Assume that the variables in the denominator are nonzero. - (4x3)3z24z5\frac { \left( 4 x ^ { 3 } \right) ^ { 3 } z ^ { 2 } } { 4 z ^ { 5 } }

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Solve the inequality graphically. - x2+10≥0x^{2}+10 \geq 0  Solve the inequality graphically. - x^{2}+10 \geq 0

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Write the expression in standard form. - 5+i−4−8i\frac { 5 + i } { - 4 - 8 i }

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Describe and graph the interval of real numbers. - x is greater than −4 and less than or equal to 2. x \text { is greater than } - 4 \text { and less than or equal to } 2 \text {. }  Describe and graph the interval of real numbers. - x \text { is greater than } - 4 \text { and less than or equal to } 2 \text {. }

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  -What were the total sales for 1989? -What were the total sales for 1989?

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Solve the equation by extracting the square roots. - 3(v+1)2=803 ( v + 1 ) ^ { 2 } = 80

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Find the midpoint of the line segment with the given endpoints. - (6,−9)( 6 , - 9 ) and (−4,0)( - 4,0 )

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Write the product in standard form. - 9i(4−6i)9 i ( 4 - 6 i )

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Identify the base. Do not evaluate. - (−14)15( - 14 ) ^ { 15 }

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Write the number in scientific notation. - 678.704678.704

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Find a point-slope form equation for the line through the point with the given slope. - (−5,9),m=−4( - 5,9 ) , \mathrm { m } = - 4

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Solve the inequality and draw a number line graph of the solution. - 2<4x−3<132 < 4 x - 3 < 13  Solve the inequality and draw a number line graph of the solution. - 2 < 4 x - 3 < 13

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Convert to inequality notation. Find the endpoints and state whether the interval is bounded or unbounded, and its type. - (−6,−3)( - 6 , - 3 )

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Evaluate the expression. - −4∣−4∣\frac { - 4 } { | - 4 | }

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Determine whether the equation is linear in x. - 5x−4=135 \sqrt { x } - 4 = 13

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Solve the problem. -A coin is tossed upward from a balcony 230ft230 \mathrm { ft } high with an initial velocity of 48ft/sec48 \mathrm { ft } / \mathrm { sec } . During what interval of time will the coin be at a height of at least 70ft70 \mathrm { ft } ? (h=−16t2+v0t+h0)\left( h = - 16 t ^ { 2 } + v _ { 0 } t + h _ { 0 } \right)

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Identify the base. Do not evaluate. -6<sup>10</sup> A) 10 B) −6- 6 C) 6 D) 16

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Write the expression in standard form. - 9−3i5+3i\frac { 9 - 3 i } { 5 + 3 i }

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Solve the inequality graphically. - x2+5x≤−4x ^ { 2 } + 5 x \leq - 4  Solve the inequality graphically. - x ^ { 2 } + 5 x \leq - 4

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