the relation 3t=√3√x+6 describes the position of a particle in one direction were x is in metres and t is in sec . The displacement, when velocity is zero,is
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17
differentiate on both sides with respect to time then. 3=(√3v/2√x). 6√x=√3v. when v=0, x=0
knaveen:
thanks but there is some mistake
Answered by
12
It is not clear where it is: √x + 6 or √(x+6) ??
case 1)
3 t = √3 √x + 6
x = 3 (t - 2)²
v = dx/dt = 6 t - 12
v = 0 when t = 2 sec.
x = 3 (2-2)² = 0 meters.
case 2)
3 t = √3 √(x+6)
x = 3 t² - 6
v = dx/dt = 6 t
So velocity = 0 when t = 0.
displacement x at t = 0 : x = - 6 meters.
case 1)
3 t = √3 √x + 6
x = 3 (t - 2)²
v = dx/dt = 6 t - 12
v = 0 when t = 2 sec.
x = 3 (2-2)² = 0 meters.
case 2)
3 t = √3 √(x+6)
x = 3 t² - 6
v = dx/dt = 6 t
So velocity = 0 when t = 0.
displacement x at t = 0 : x = - 6 meters.
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