Prove 2 a s =v×v -u×u
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We know acc=vdv/dx
Doing integration
Adx =vdv
Limit 0 to s in Lhs and in rhs u to V
U= initial and v= final velocity
As=[v^2 /2] limit from u to v
As=( v^2 - u^2) /2
2as= v^2 - u^2
Doing integration
Adx =vdv
Limit 0 to s in Lhs and in rhs u to V
U= initial and v= final velocity
As=[v^2 /2] limit from u to v
As=( v^2 - u^2) /2
2as= v^2 - u^2
RiteshRana:
Thanks
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From the velocity time graph the distance s travelled by the object in time t moving under uniform acceleration a is given by te area enclosed within the trapezium OABC under the graph that is
S= area of the trapezium
= 1/2 × h × (sum of || sides)
= OA+BC×OC/2
substituting
OA=u, BC=v , OC=t
We get
S = u+v×t/2
From 1st eq. Of motion
We get
V=u+at
t=v-u/a
Using both equations we have
S=v+u v-u/2a
2as=v square- u square
Hope it helps
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