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The ratio g("(earth)")//g("(moon)") is e...

The ratio `g_("(earth)")//g_("(moon)")` is equal to ………

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6(approximately).
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A simple pendulum designed on the moon as a seconds pendulum is taken to a planet where the acceleration due to gravity on the surface is twice that on the Earth . If g_("earth") : g_("moon") =6 :1 find the period of oscillation of the pendulum on the planet mentionedabove.

The value of the acceleration due to gravity is g_(1) at a height h=(R)/(2) (R=radius of the earth) from the surface of the earth.It is equal to 2g_(1) at a depth d below the surface of the earth.The ratio ((d)/(R)) is equal to:

Knowledge Check

  • The ratio of g_("moon")"to" g_("earth") is

    A
    6
    B
    `(1)/(6)`
    C
    4
    D
    `(1)/(4)`
  • If g_(e) is acceleration due to gravity on earth and g_(m) is acceleration due to gravity on moon, then

    A
    `g_(e)=g_(m)`
    B
    `g_e lt g_(m)`
    C
    `g_(e)=(1)/(6)g_(e)`
    D
    `g_(m)=(1)/(6)g_(e)`
  • The weight of an object on the moon is equal to "________" of its weight on the earth.

    A
    `( 1)/( 6^(th))`
    B
    `( 1)/(8^(th))`
    C
    `( 1)/( 4^(th))`
    D
    `( 1)/( 10^(th))`
  • Similar Questions

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    The weight of an object on the moon is equal to of its weight on the earth.

    Masses of the earth and the moon are in the ratio 3:2 and the radii of the earth and the moon are in the ratio of 6:1 . The ratio of the weight of the body on their surface will be

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    If G_(1),G_(2) are the geometric means fo two series of observations and G is the GM of the ratios of the corresponding observations then G is equal to