prove that 1st equation of motion is dimensionally consistent
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Answer:
V=s/t,
where, s is displacement and t is time,
V=L/T, {dimension of s is L and dimension of t is T}
V=LT^-1,
acceleration has dimension LT^-2 because the formula of acceleration is
a=v/t, here v is velocity and t is time,
a=LT^-1/T,
a=LT^-1*T^-1,
a=LT^-2
by putting these dimension in above equation we get,
LT^-1=LT^-1+LT^-2*T,
LT^-1=LT^-1+LT^-1,
LT^-1=2*LT^-2
so we have,
LT^-1=LT^-1,
=0
Explanation:
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