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The dimension of universal gravitational...

The dimension of universal gravitational constant are

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`[G]=([F][r^2])/([m_1m_2])=([M^1L^1T^(-2)][M^0L^2T^0])/([M^2L^0T^0])=[M^(-1)L^3T^(-2)]`.
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The dimensions of universal gravitational constant are :-

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Knowledge Check

  • The Energy (E) , angular momentum (L) and universal gravitational constant (G) are chosen as fundamental quantities .The dimensions of universal gravitational constant in the dimensional formula of Planks constant (h) is

    A
    0
    B
    `-1`
    C
    `5//3`
    D
    `1`

  • The Energy (E) angular momentum (L) and universal gravitational constant (G) are chosen as fundamental quantities. The dimensions of universal gravitational constant in the dimensional formula of Planks constant (h) is

    A
    `0`
    B
    `-1`
    C
    `5//3`
    D
    `1`

  • The energy (E), angular momentum (L) and universal gravitational constant (G) are chosen as fundamental quantities. The dimensions of universal gravitational constant in the dimensional formula of Planck's constant (h) is :

    A
    0
    B
    `-1`
    C
    `5//3`
    D
    `1`

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    The dimensionas of universal gravitational constant are ____

    The energy (E) , angular momentum (L) and universal gravitational constant (G) are chosen as fundamental quantities. The dimensions of universal gravitational constant in the dimensional formula of Planck's constant h is

    Calculate the dimensions of universal gravitational constant. If its value is SI units is 6.67xx10^(11), what will be its value is cgs system ?

    Calculate the dimensions of universal gravitational constant G. What is the value of G in SI units if its value in CGS system is 6.67xx10^(-8) units?

    The dimensions of the universal gravitational constant are

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