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Question

The variation of acceleration due to gravity g with distance d from centre of the earth is best represented by (R=Earth's radius) :
  1. 626938_2130792_b83a444ade2f4790a5b8f8157440eca7.png
  2. 626938_2130793_a9aad2e669554520bf730880bd743e3e.png
  3. 626938_2130794_5d1bcd75a3ab4cb79c2f544e33695215.png
  4. 626938_2130795_5bcdae1da5374ed6ba97f19f6cbd9bae.png

A
626938_2130794_5d1bcd75a3ab4cb79c2f544e33695215.png
B
626938_2130793_a9aad2e669554520bf730880bd743e3e.png
C
626938_2130792_b83a444ade2f4790a5b8f8157440eca7.png
D
626938_2130795_5bcdae1da5374ed6ba97f19f6cbd9bae.png
Solution
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With depth

g1=g(1(d)R)

As depth d goes on increasing g1 goes on decreasing, it remains maximum at the surface of Earth .The above equation is in the form of straight line.

With height

g2=g(12hR)

=g2ghR

g21R (Hyperbola)

Acceleration due to gravity goes on decreasing as the h above Earth surface increases.
Hence the correct answer is option A.


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