3. Prove that the Galilean transformation of a position vector is expressed by r=r'+ vt + R, where v is the velocity of the frame S' relative to S and R the position vector of the origin O' as measured in S at t' = 0. (Agra 1980)
3. Prove that the Galilean transformation of a position vector is expressed by r=r'+ vt + R, where v is the velocity of the frame S' relative to S and R the position vector of the origin O' as measured in S at t' = 0. (Agra 1980)
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![3. Prove that the Galilean transformation of a position vector is expressed by
r=r'+ vt + R, where v is the velocity of the frame S'relative to S and R the position vector of the origin
O' as measured in S at t' = 0.
(Agra 1980)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F7e9d59eb-a5d2-4aa5-8d15-6a405a33749d%2Fb645a18c-8d5f-4b75-9c2d-e0d9b893eee6%2Fpwmhyc4_processed.jpeg&w=3840&q=75)
Transcribed Image Text:3. Prove that the Galilean transformation of a position vector is expressed by
r=r'+ vt + R, where v is the velocity of the frame S'relative to S and R the position vector of the origin
O' as measured in S at t' = 0.
(Agra 1980)
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