The position (x) of a particle depends on its velocity (v) and time (t) as given by the relation. x=Pv+(Q/P+t). Find the dimensions of PQ.

Open in App

Solution

Suggest Corrections

Similar questions

Q. The position (X) of a particle depends on its velocity(v) and time (t) as given by the relation

x = \frac{P v + Q}{P + T}

.Find the dimentions of PQ.

The relation between the time t and position x for a particle moving on the x-axis is given by $t = p x^{2} + q x$ , Where $p$ and $q$ are constants. The relation between velocity $b$ and acceleration $a$ is as

Q. The velocity v (in cm / sec) of a particle is given in terms of time t(in sec) by the relation v =

α

t +

\frac{b}{t + c}

; the dimensions of a, b and c are

Q. The velocity of a particle depends upon time according to the relation

v = α t + β / t + y

. The dimensions of

α, β

and y will be :

Q. A particle starts from

x = 0

and moves along a straight line such that its velocity

v

depends on position

x

v = x + 4

.
Acceleration of the particle at

t = 0

Join BYJU'S Learning Program