check the correctness of the relation v^2 - u^2 = 2as , where u is the inital velocity of a particle and v is its final velocity after travelling distance s under uniform acceleration a
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To check the correctness of physical equation, v² = u² + 2as, Where 'u' is the initial velocity, 'v' is the final velocity, 'a' is the acceleration and s is the displacement. From (1) and (2) we have [L.H.S.] = [R.H.S.] Hence by the principle of homogeneity the given equation is dimensionally correct
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Explanation:
the above question shows the relation between u, v, a and s
we have,
v=u+at----1
s=u+v/2*t-----2
putting the value of the from equation 1 and in equation 2,
s=u+v/2 *v-u/a (since we have V=u +at
or,t=v-u/a)
or, s=v2-u2 /2a
or, s=v2-u2=2as
or,v2=u2+2as
therefore,v2-u2=2as
so we can say that the above relation is correct
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