Statement-I : If x and y are the distance along x and y axes respectively then the dimensions of `(d^(3)y)/(dx^(3))` is `M^(0)L^(-2) T^(@)`
Statement-II : Dimensions of `int_(a)^(b) ydx` is `M^(0)L^(2)T^(@)`

Statement-I : If x and y are the distance along x and y axes respectively then the dimensions of (d^(3)y)/(dx^(3)) is M^(0)L^(-2) T^(@) Statement-II : Dimensions of underset(a)overset(b)(int) ydx is M^(0)L^(2)T^(@)

Assertion : If x and y are the distances also and y axes respectively then the dimension (d^(3)y)/(dx^(3)) is [M^(0)L^(-2)T^(0)] Reason : Dimensions of int_(a)^(b) y dx is [M^(0) L^(-2)T^(0)]

[L^(-1)M^(1)T^(-2)] are the dimensions of

[L^(-1)M^(1)T^(-2)] are the dimensions of

[M^(1)L^(1)T^(-2)] are the dimensions of

The physical quanitity the dimensions [M^(-2)L^(-3)T^(0)A^(2)] is

The physical quanitity the dimensions [M^(1)L^(2)T^(-3)A^(-1)] is