A customer paid a total of \( \$ 94.32 \) to rent a car for \( 1 \) day. The rental company charged
\( \$ 32.95 \) per day and \( \$ 0.90 \) per mile driven. Which equation could be used to find \( m \) , the number of miles the customer drove the car?
A. \( 94.32 = 32.95 + 0.90 m \)
B. \( 94.32 = 0.90 m - 32.95 \)
C. \( 94.32 = 32.95 m + 0.90 \)
D. \( 94.32 = 32.95 m - 0.90\)
Option A is correct
If \( y = f ( g ( h ( x ) ) ) , \) then the derivative \( y ^ { \prime } \) is given by which for
a) \( f ^ { \prime } ( g ( h ( x ) ) \)
b) \( f ^ { \prime } ( g ( h ( x ) ) h ^ { \prime } ( x ) \)
c) None of these
d) \( f ^ { \prime } ( g ( h ( x ) ) g ^ { \prime } ( h ( x ) ) \)
e) \( f ^ { \prime } ( g ( h ( x ) ) g ^ { \prime } ( h ( x ) ) h ^ { \prime } ( x )\)
Determine the following limits. If infinite, specify \( \infty \) or \( - \infty \) . If an answer does not exist, explain why. (NO POINTS WILL BE GIVEN IF A TABLE OF VALUES IS USED) b. \( \lim _ { x \rightarrow 1 ^ { + } } [ \frac { x } { x - 1 } + \frac { 1 } { \ln ( x ) } ]\)
