Solve the problem. \( \begin{array}{ll}\text { 10) Find a conversion factor between square feet and square yards. Write it in three forms. } \\ \begin{array}{ll}\text { A) } 1 f t^{3}=(3 y d)^{3}=27 y d^{3} & \text { C) } 1 y d^{2}=(3 f t)^{2}=9 f t^{2} \\ \text { B) } 1 y d^{3}=(3 f t)^{3}=27 f t^{3} & \text { D) } 1 f t^{2}=(3 y d)^{2}=9 y d^{2}\end{array} \\ \text { 11) A field is } 120 \text { yards long and } 90 \text { yards wide. Find its area in square feet. }\end{array} \) 12) How many cubic inches are in 17 cubic feet?

Determine the inverse function of \( f(x)=5^{x-4} \).

Given the function \( P(x)=(x-3)^{2}(x-8) \), find the following: a) \( y \)-intercept as an ordered pair: \( (0,-72) \) b) \( x \)-intercepts as ordered pairs: \( (8,0) \) c) When \( x \rightarrow \infty, f(x) \rightarrow \infty \) d) When \( x \rightarrow-\infty, f(x) \rightarrow-\infty \)

Previous Problem Problem List Next Problem (1 point) Solve the equation involving absolute value. If there is more than one answer, enter a comma separated list. If there is no solution enter DNE. \( |x-3|=7 \). \( x=\square \) help (numbers)

Given the rational function, \( f(x)=\frac{x^{2}-5 x+6}{x+3} \) sketch the graph on your paper then determine the oblique asymptote and range. A. \( O A: y=-3 ; \) range: \( (-\infty,-3) \cup(-3, \infty) \) B. OA: \( y=0 ; \) range: \( (-\infty, 0) \cup(0, \infty) \) C. OA: \( y=x-8 ; \) range: \( (-\infty,-21.954] \cup[-.046, \infty) \) D. OA: \( y=x-8 ; \) range: \( (-\infty,-8.477] \cup[2.477, \infty) \) An answer without work shown is only worth 1 point. Show your work on your paper. You will need to graph on your calculator to find range. OA OB OC OD

(1 point) Solve \( 4 x^{2}-9 x-9=0 \) by factoring. If there is more than one correct answer, enter a comma separated list. \( x=\square \) help (numbers)