Exam 3: Introduction to Algebra

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Find the degree of the polynomial. dd −7- 7

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Find the indicated sum or difference. 10z+4−6y−4z+710 z + 4 - 6 y - 4 z + 7

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Simplify the algebraic expression. (8z4+5z+7)−(6z4−2z+3)\left( 8 z ^ { 4 } + 5 z + 7 \right) - \left( 6 z ^ { 4 } - 2 z + 3 \right)

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What is the first step in solving x+13=2x + 13 = 2 ?

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Solve the equation. W7−20=0\frac { W } { 7 } - 20 = 0

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Solve the following equation. x−9=8x - 9 = 8 x=x = __________

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Simplify the expression as completely as possible. 8a(−4b)(−a)(−4b)8 a ( - 4 b ) ( - a ) ( - 4 b )

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Graph the solution for the given inequality. 5y>−105 y>-10

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Simplify the algebraic expression. 9(b−4)+(2b+7)9 ( b - 4 ) + ( 2 b + 7 )

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Simplify the algebraic expression. 2(6x3−6x2+8x−1)+5(2x2−4x−3)2 \left( 6 x ^ { 3 } - 6 x ^ { 2 } + 8 x - 1 \right) + 5 \left( 2 x ^ { 2 } - 4 x - 3 \right)

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When you add opposites, the sum is _________ .

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Solve the formula for W\mathrm { W } . Perimeter of a rectangle: P = 2l + 2w

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Graph the solution for the given inequality. x>−4x>-4

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Simplify the expression. (x+5)2( x + 5 ) ^ { 2 }

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Solve the equation. 4(a−6)+2=−24 ( a - 6 ) + 2 = - 2 a=a = __________

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Solve the equation. −S=22- S = 22

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Solve the equation. 4z+1=5z−34 z + 1 = 5 z - 3

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Solve the equation for XX . y+2x+5=0y + 2 x + 5 = 0

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If a gift bought in Britain costs 150 pounds, what would it cost in US dollars? Round your answer to the nearest cent. $__________ Use this table as the foreign currency exchange rate. If a gift bought in Britain costs 150 pounds, what would it cost in US dollars? Round your answer to the nearest cent. $__________ Use this table as the foreign currency exchange rate.     To convert from a foreign currency into dollars, use the equation (number of dollars)(exchange rate) = (amount of foreign currency) To convert from a foreign currency into dollars, use the equation (number of dollars)(exchange rate) = (amount of foreign currency)

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Find the sum. 4b+3b+5b4 b + 3 b + 5 b

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