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An artificial satellite is moving in a circular orbit of radius $42250\, km$. Calculate its speed (in $m s ^{-1}$) if it takes $24 $ hours to revolve around the earth.
A
$1026$
B
$3074$
C
$2096$
D
$4064$
Solution
Radius of the circular orbit, $r =42250\, km$
Time taken to revolve around the earth, $t =24 \,h$
Speed of a circular moving object, $v =(2 \pi r ) / t$
$=[2 \times(22 / 7) \times 42250 \times 1000] /(24 \times 60 \times 60)$
$=(2 \times 22 \times 42250 \times 1000) \,/\,(7 \times 24 \times 60 \times 60) \,m s ^{-1}$
$=3073.74\,m s ^{-1}$
Standard 9
Science
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