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Physics
The velocity of a particle is v = v0 + gt + ft2. If its position is x = 0 at t = 0, then its displacement after unit time (t = 1) is
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Q. The velocity of a particle is $v = v_0 + gt + ft^2$. If its position is $x = 0$ at $t = 0$, then its displacement after unit time $(t = 1)$ is
AIEEE
AIEEE 2007
Motion in a Straight Line
A
$v_0 + 2g + 3f$
5%
B
$v_0 + g/2 + f/3$
68%
C
$v_0 + g + f$
25%
D
$v_0 + g/2 + f$
3%
Solution:
$\int\limits^{x}_{{0}}dx=\int\limits^{1}_{{0}}(V_0+gt+ft^2)dt$
$x=v_{0}+g\left(\frac{1}{2}\right)+f \left(\frac{1}{3}\right)$