Joseph and Faith leave at the same time from the same point of a long circular track, he on foot and she by bike. Faith completes a lap 24 minutes before Joseph and waits for him while having an ice cream. When he reaches this point, Faith leaves with her bike in the opposite direction and Joseph continues walking without stopping in the same direction. Then they meet 5 minutes later. Assuming the speeds are kept constant, how long does it take for Joseph to take a ride on the track?

Find an equation for the line that passes through the points \( (3,-4) \) and \( (-3,5) \). \( \square=\square \frac{\square}{\square} \)

Factor completely using the formula for sum or difference of cubes. \( 125 r^{3}+64=\square \)

Writing the equation of a line through two given points Find an equation for the line that passes through the points \( (6,-2) \) and \( (-6,1) \).

Find a degree 3 polynomial with real coefficients having zeros 3 and \( 4 i \) and a lead coefficient of 1 . Write \( P \) in expanded form. \( P(x)=\square \)

Factor. Then find all zeros. \( \begin{array}{l}\text { 46) } f(x)=x^{3}-2 x^{2}-8 x \\ \text { A) }\{0,-2 \text { mult. } 2\} \\ \text { B) }\{0,-2,4\} \\ \text { C) }\{0,-2,-5\} \\ \text { D) }\{0 \text { mult. } 2,4\}\end{array} \)