Home
Class 12
PHYSICS
If E = energy , G= gravitational constan...

If `E` = energy , `G`= gravitational constant, `I`=impulse and `M`=mass, then dimensions of `(GIM^(2))/(E^(2)` are same as that of

A

time

B

mass

C

length

D

force.

Text Solution

Verified by Experts

The correct Answer is:
A

`E=[ML^(2)T^(-2)],G=[M^(-1)L^(3)T^(-2)],I=[MLT^(-1)]`
`:.(GIM^(2))/(E^(2))=([M^(-1)L^(3)T^(-2)][MLT^(-1)][M^(2)])/([ML^(2)T^(-2)]^(2))=[T]`.
Promotional Banner

Topper's Solved these Questions

  • ATOMS MOLECULES AND CHEMICAL ARITHEMETIC

    MTG-WBJEE|Exercise WB JEE WORKOUT CATEGORY 2 : Single Option Correct Type (2 Marks)|15 Videos
  • ATOMS MOLECULES AND CHEMICAL ARITHEMETIC

    MTG-WBJEE|Exercise WB JEE WORKOUT CATEGORY 3 : One or More than One Option Correct Type (2 Marks)|10 Videos
  • ATOMIC PHYSICS

    MTG-WBJEE|Exercise WBJEE PREVIOUS YEARS QUESTIONS (CATEGORY 3 : One or More than One Option Correct Type )|1 Videos
  • BULK PROPERTIES OF MATTER

    MTG-WBJEE|Exercise WB JEE PREVIOUS YEARS QUESTIONS (ONE OR MORE THAN ONE OPTION CORRECT TYPE)|1 Videos

Similar Questions

Explore conceptually related problems

If E = energy , G = gravitational constant , I = impulse and M = mass the dimension (GI^(2)M)/(E^(2)) is same as that of

If E and G resp. denote energy and gravitational constant then E/G has the dimensions of

E, m, L, G denote energy mass, angular momentum & gravitation constant respectively. The dimensions of (EL^(2))/(m^(5)G^(2)) will be that of :

The dimensions of gravitational constant G are :

If E is energy M is mass, J is angular momentum and G is universal gravitational constant ,then dimensions of x=EJ^2/G^2M^5 can be that of

If E and G respectively denote energy and gravitational constant,then (E)/(G) has the dimensions of: (1) [M^(2)][L^(-2)][T^(-1)] (2) [M^(2)][L^(-1)][T^(0)] (3) [M][L^(-1)][T^(0)] (4) [M][L^(0)][T^(0)]

If G is the universal constant of gravitation and g is the acceleration due to gravity, then the dimensions of (G)/(g) are

If epsilon_(0) is permittivity of free space, e is charge of proton, G is universal gravitational constant and m_(p) is mass of a proton then the dimensional formula for (e^(2))/(4pi epsilon_(0)Gm_(p)^(2)) is