Exam 8: A Transition From Elementary Algebra to Intermediate Algebra

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Solve the system of equations. (3xy=86x2y=1)\left( \begin{array} { l } 3 x - y = 8 \\6 x - 2 y = - 1\end{array} \right)

(Short Answer)
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The sum of the present ages of Eric and his father is 59 years. In 11 years, his father will be twice as old as Eric will be at that time. Find their present ages.

(Multiple Choice)
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Solve the equation. 2x14+3x+212=58\frac { 2 x - 1 } { 4 } + \frac { 3 x + 2 } { 12 } = \frac { 5 } { 8 }

(Multiple Choice)
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A person s intelligence quotient ( I ) is found by dividing mental age ( M ), as indicated by standard tests, by chronological age ( C ) and then multiplying this ratio by 100. The formula I=100MCI = \frac { 100 \mathrm { M } } { \mathrm { C } } can be used. If the I range of a group of 16-year-olds is given by 68I18968 \leq I \leq 189 , find the range of the mental age of this group. Please enter your answer in interval notation.

(Short Answer)
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Multiplying both sides of an inequality by a negative number reverses the inequality symbol.

(True/False)
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Solve the inequality and express the solution set using interval notation. 17(x+4)3(x8)<017 ( x + 4 ) - 3 ( x - 8 ) < 0

(Short Answer)
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Candace had scores of 96, 83, 93, and 86 on her first four exams of the semester. What score must she obtain on the fifth exam to have an average of 89.4 or better for the five exams? Please enter your answer as an inequality. Use " x " for decision variable.

(Short Answer)
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Solve the inequality. | x | < 8 Please enter your answer in interval notation.

(Short Answer)
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Perform the indicated divisions of polynomials by monomials. Match each of the expressions with the corresponding polynomial to obtain a true statement. - 3s78s113 s ^ { 7 } - 8 s - 11

(Multiple Choice)
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Solve the system of equations. (3xy=66x2y=2)\left( \begin{array} { l } 3 x - y = 6 \\6 x - 2 y = - 2\end{array} \right)

(Multiple Choice)
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Solve the equation using factoring techniques. x 2 + 6 x + 5 = 0

(Multiple Choice)
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Solve the compound inequality. Express the solution sets in interval notation. 2x+7<1 or 2x+7>12 x + 7 < - 1 \text { or } 2 x + 7 > 1

(Multiple Choice)
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Find the quotient and remainder for the division problem. (3x3+10x25x1)÷(x2+4x)\left( 3 x ^ { 3 } + 10 x ^ { 2 } - 5 x - 1 \right) \div \left( x ^ { 2 } + 4 x \right)  Q :\text { Q :} __________ R:\mathrm { R } : __________

(Short Answer)
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Find the indicated product. Assume the variable that appears as exponent represents positive integer. (2xn+5)(3xn7)\left( 2 x ^ { n } + 5 \right) \left( 3 x ^ { n } - 7 \right)

(Short Answer)
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Find the quotient. 24x6y56x2y3\frac { 24 x ^ { 6 } y ^ { 5 } } { - 6 x ^ { 2 } y ^ { 3 } }

(Short Answer)
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Factor the polynomial completely. Indicate if it is not factorable using integers. (a+1)2b2( a + 1 ) ^ { 2 } - b ^ { 2 }

(Short Answer)
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Solve the inequality. x25<6\left| \frac { x - 2 } { 5 } \right| < 6

(Multiple Choice)
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Solve the inequality and express the solution set using interval notation. x3.3+0.45xx \geq 3.3 + 0.45 x

(Short Answer)
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The absolute value of a negative number is a positive number.

(True/False)
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Solve the inequality. x46| x - 4 | \geq 6

(Multiple Choice)
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