Solved

Use a Graphing Utility to Graph the Equation y=6(x6)x+5y = \frac { 6 ( x - 6 ) } { x + 5 }

Question 49

Multiple Choice

Use a graphing utility to graph the equation.Use the graph to approximate the values of x that satisfy each inequality. ​
Equation: y=6(x6) x+5y = \frac { 6 ( x - 6 ) } { x + 5 }
Inequality: y0y \leq 0


A) ​ ​  Use a graphing utility to graph the equation.Use the graph to approximate the values of x that satisfy each inequality. ​ Equation:  y = \frac { 6 ( x - 6 )  } { x + 5 }  ​ Inequality:  y \leq 0  ​ A) ​ ​    - 5 \leq x \leq 6  B) ​    - 5 < x > 6  C) ​    - 5 < x \leq 6  ​ D)     - 5 < x \leq 6  E) ​    - 5 < x < 6 5x6- 5 \leq x \leq 6
B) ​  Use a graphing utility to graph the equation.Use the graph to approximate the values of x that satisfy each inequality. ​ Equation:  y = \frac { 6 ( x - 6 )  } { x + 5 }  ​ Inequality:  y \leq 0  ​ A) ​ ​    - 5 \leq x \leq 6  B) ​    - 5 < x > 6  C) ​    - 5 < x \leq 6  ​ D)     - 5 < x \leq 6  E) ​    - 5 < x < 6 5<x>6- 5 < x > 6
C) ​  Use a graphing utility to graph the equation.Use the graph to approximate the values of x that satisfy each inequality. ​ Equation:  y = \frac { 6 ( x - 6 )  } { x + 5 }  ​ Inequality:  y \leq 0  ​ A) ​ ​    - 5 \leq x \leq 6  B) ​    - 5 < x > 6  C) ​    - 5 < x \leq 6  ​ D)     - 5 < x \leq 6  E) ​    - 5 < x < 6 5<x6- 5 < x \leq 6
D)  Use a graphing utility to graph the equation.Use the graph to approximate the values of x that satisfy each inequality. ​ Equation:  y = \frac { 6 ( x - 6 )  } { x + 5 }  ​ Inequality:  y \leq 0  ​ A) ​ ​    - 5 \leq x \leq 6  B) ​    - 5 < x > 6  C) ​    - 5 < x \leq 6  ​ D)     - 5 < x \leq 6  E) ​    - 5 < x < 6 5<x6- 5 < x \leq 6
E) ​  Use a graphing utility to graph the equation.Use the graph to approximate the values of x that satisfy each inequality. ​ Equation:  y = \frac { 6 ( x - 6 )  } { x + 5 }  ​ Inequality:  y \leq 0  ​ A) ​ ​    - 5 \leq x \leq 6  B) ​    - 5 < x > 6  C) ​    - 5 < x \leq 6  ​ D)     - 5 < x \leq 6  E) ​    - 5 < x < 6 5<x<6- 5 < x < 6

Correct Answer:

verifed

Verified

Unlock this answer now
Get Access to more Verified Answers free of charge

Related Questions