The dimensions of alpha ÷ beta in the equation F = alpha - t2 ÷ beta × v2, where F is the force,v is the velocity and t is time, is
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Answered by
57
Dimensions of force are MLT^-2
Considering the equation,
α - t²/βv²
So,alpha should also have the same dimension
α = MLT^-2
Dimension of
t=T
v= LT^-1
So,
t²/v² = L^-2 T^4
So,
t²/βv²= MLT^-2
So,
β=M^-1 L^-3 T^6
Now,
α/β = M^2 L^4 T^-8
This will be the dimension of α/β
Considering the equation,
α - t²/βv²
So,alpha should also have the same dimension
α = MLT^-2
Dimension of
t=T
v= LT^-1
So,
t²/v² = L^-2 T^4
So,
t²/βv²= MLT^-2
So,
β=M^-1 L^-3 T^6
Now,
α/β = M^2 L^4 T^-8
This will be the dimension of α/β
yoyoskboypcbtw3:
galat h answer
Answered by
92
Hope it helps..... The answer should be ML^3T^-4
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