AIR MATH

Math Question

14 A car accelerates for \( t \) seconds at a constant rate of \( a \) meters per second squared \( \left(\frac{\mathrm{m}}{\mathrm{s}^{2}}\right) \) until it reaches a velocity of \( v \) meters per second. The distance in meters the car travels is given by \( d=v t-\frac{1}{2} a t^{2} \). Which of the following gives \( a \) in terms of \( v, d \), and \( t \) ? A) \( a=2\left(v-\frac{d}{t}\right) \) B) \( a=2\left(v+\frac{d}{t}\right) \) C) \( a=2\left(\frac{v}{t}-\frac{d}{t^{2}}\right) \) D) \( a=2\left(\frac{v}{t}+\frac{d}{t^{2}}\right) \)

Solution

solution

AIR MATH homework app,
absolutely FOR FREE!

  • AI solution in just 3 seconds!
  • Free live tutor Q&As, 24/7
  • Word problems are also welcome!
appstoreplaystore

Scan the QR code below
to download AIR MATH!

qrcode