A rocket rising from the ground has a velocity of $\text { 1,700te }^{-\frac{t}{100}}$ $\frac { \mathrm { ft } } { \mathrm { s } }$ after t seconds. How far does it rise in the first 1 minutes and 40 seconds
A) $170,000 \left( 1 - 2 e ^ { - 1 } \right)$ ft
B) $1,700 \left( 1 - 2 e ^ { - 1 } \right)$ ft
C) $17,000,000 \left( 1 + 2 e ^ { - 1 } \right)$ ft
D) $17,000,000 \left( 1 - 2 e ^ { - 1 } \right)$ ft
E) $170,000 \left( 1 + 2 e ^ { - 1 } \right)$ ft

Question

A rocket rising from the ground has a velocity of $\text { 1,700te }^{-\frac{t}{100}}$ $\frac { \mathrm { ft } } { \mathrm { s } }$ after t seconds. How far does it rise in the first 1 minutes and 40 seconds   
A) $170,000 \left( 1 - 2 e ^ { - 1 } \right)$ ft
B) $1,700 \left( 1 - 2 e ^ { - 1 } \right)$ ft
C) $17,000,000 \left( 1 + 2 e ^ { - 1 } \right)$ ft
D) $17,000,000 \left( 1 - 2 e ^ { - 1 } \right)$ ft
E) $170,000 \left( 1 + 2 e ^ { - 1 } \right)$ ft

Quizplus · Accepted Answer

The Answer of A rocket rising from the ground has a velocity of $\text { 1,700te }^{-\frac{t}{100}}$ $\frac { \mathrm { ft } } { \mathrm { s } }$ after t seconds. How far does it rise in the first 1 minutes and 40 seconds   
A) $170,000 \left( 1 - 2 e ^ { - 1 } \right)$ ft
B) $1,700 \left( 1 - 2 e ^ { - 1 } \right)$ ft
C) $17,000,000 \left( 1 + 2 e ^ { - 1 } \right)$ ft
D) $17,000,000 \left( 1 - 2 e ^ { - 1 } \right)$ ft
E) $170,000 \left( 1 + 2 e ^ { - 1 } \right)$ ft

A Rocket Rising from the Ground Has a Velocity Of \text