Question

Using the principle of homogeneity of dimensions, check the dimensional consistency of the equation.
T² = 4 π²R³÷GM

where, T is time period , G is gravitational constant, M is mass and r is orbital radius.​

Answer 1

Answer:

[T^2]=[L^3]/[M^-1L^3 T^-2][M]

[L^3][L^3T^-2]

[T^2]=[L^3L^-3T^2]

[T^2]=[T^2]

LHS=RHS

eqn is dimensionally correct

Answer 2

$\huge\underline\bold\red{AnswEr}$

hope the above attachment helps uhhh