Velocity (v) and acceleration (a) in two systems of n units 1 and 2 are related as v_2= nm^2v_1, and a_2= a_1m n respectively. Here m and n are constants. The relations for distance and time in two s…

Question

Velocity (v) and acceleration (a) in two systems of n units 1 and 2 are related as v_2= nm^2v_1, and a_2= a_1m n respectively. Here m and n are constants. The relations for distance and time in two systems respectively are:

Accepted Answer

Correct answer: A. (a) L_2T_2= nm^2 L_1T_1 L_2T_2= L_1T_1^2×m n nm^2× T_2T_1= T_2^2T_1^2×m n n^2m= T_2T_1 L_2L_1= n^4m^2× 1m n L_2L_1= n^3m^3

$Velocity (v) and acceleration (a) in two systems of n units 1 and 2 are related as v_{2} = \frac{n}{m ^{2}} v_{1}, and a_{2} = \frac{a _{1}}{mn} respectively. Here m and n are constants. The relations for distance and time in two systems respectively are:$

Solution

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