If y represents acceleration and x represent velocity gradient, then the dimensions of dy/dx are
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Answer:
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Given : y represents acceleration
x represent velocity gradient,
To Find : dimensions of dy/dx
Solution:
Acceleration is rate of change of velocity
Velocity is rate of change of Displacement
Hence Dimensions of Acceleration = (L/T)/T = LT⁻²
Dimensions of y = LT⁻²
velocity gradient is rate of change in velocity per unit of distance.
Dimensions of velocity gradient = (L/T)/L = T⁻¹
Dimensions of x = T⁻¹
dimensions of dy/dx = Dimension of y/x
= LT⁻² / T⁻¹
= LT⁻¹
dimensions of dy/dx = M⁰L¹T⁻¹
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