Exam 9: Inequalities and Absolute Value

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Solve the absolute value equation. - ∣4x+123∣=4\left| \frac { 4 x + 12 } { 3 } \right| = 4

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Graph the solution of the system of linear inequalities. - {y≤−3x+3y≥x−7\left\{ \begin{array} { l } y \leq - 3 x + 3 \\y \geq x - 7\end{array} \right.  Graph the solution of the system of linear inequalities. - \left\{ \begin{array} { l }  y \leq - 3 x + 3 \\ y \geq x - 7 \end{array} \right.

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Match the inequality with its graph. - x>2x > 2

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Determine whether the ordered pair given is a solution of the linear inequality in two variables. - y≥−x;(16,−16)y \geq - x ; ( 16 , - 16 )

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Solve the inequality. Graph the solution set. - ∣x−3∣≥0| x - 3 | \geq 0  Solve the inequality. Graph the solution set. - | x - 3 | \geq 0

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Solve the compound inequality. Graph the solution set. - 5x+2<6x+4<7x−35 x + 2 < 6 x + 4 < 7 x - 3  Solve the compound inequality. Graph the solution set. - 5 x + 2 < 6 x + 4 < 7 x - 3

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Solve the absolute value equation. - ∣8x+3∣=2| 8 x + 3 | = 2

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Graph the solution of the system of linear inequalities. - {y<−12x+8y>−12x−1\left\{ \begin{array} { l } y < - \frac { 1 } { 2 } x + 8 \\y > - \frac { 1 } { 2 } x - 1\end{array} \right.  Graph the solution of the system of linear inequalities. - \left\{ \begin{array} { l }  y < - \frac { 1 } { 2 } x + 8 \\ y > - \frac { 1 } { 2 } x - 1 \end{array} \right.

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Solve the equation or inequality. - ∣7k−5∣>−7| 7 k - 5 | > - 7

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Graph the inequality. - 7x−4y≥07 x-4 y \geq 0  Graph the inequality. - 7 x-4 y \geq 0

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Solve the inequality. Graph the solution set. - ∣8k−6∣+1<10| 8 k - 6 | + 1 < 10  Solve the inequality. Graph the solution set. - | 8 k - 6 | + 1 < 10

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List the elements of the set. -If A={x∣xA = \{ x \mid x is an odd integer }\} and B={x∣xB = \{ x \mid x is an even integer }\} , list the elements of A∩BA \cap B .

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Determine whether the ordered pair given is a solution of the linear inequality in two variables. - x−y≤7;(−4,−13)x - y \leq 7 ; ( - 4 , - 13 )

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Determine whether the ordered pair given is a solution of the linear inequality in two variables. - x≤y−8;(−1,4)x \leq y - 8 ; ( - 1,4 )

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Solve the absolute value equation. - ∣3x−2∣=∣x−7∣| 3 x - 2 | = | x - 7 |

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Solve. -The formula for converting Fahrenheit temperatures to Celsius temperatures is C=59(F−32)C = \frac { 5 } { 9 } ( F - 32 ) . Use this formula to solve the problem. In a certain city, the average temperature ranges from −29∘- 29 ^ { \circ } to 10∘10 ^ { \circ } Celsius. Use a compound inequality to convert these temperatures to Fahrenheit temperatures. If necessary, round to the nearest tenth of a degree.

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Solve the compound inequality. Graph the solution set. - 0.3<0.2x−0.5<1.20.3 < 0.2 x - 0.5 < 1.2  Solve the compound inequality. Graph the solution set. - 0.3 < 0.2 x - 0.5 < 1.2

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Solve the inequality. Graph the solution set. - ∣x+6∣≤0|x+6| \leq 0  Solve the inequality. Graph the solution set. - |x+6| \leq 0

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Graph the inequality. - x<5yx<5 y  Graph the inequality. - x<5 y

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Solve the equation or inequality. - −9x>−36- 9 x > - 36 and x+9>11x + 9 > 11

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