Prove 3 Equations of Motion Algebraically
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- V = U + AT
acceleration= change in velocity/ time taken
A = v - u/ t
at= v- u
v = u+ at
- S= Ut+ ½ at ²
Average velocity= initial + final velocity /2
A.V = u+ v /2
distance travelled = a.v× t
S= [u+v]/2×t
from first equation of motion putting the value of v
S= [u + v + at]/2×t
S= 2u + at²/2
S= 2ut/2+½at cancel 2..2
S= ut+ ½ at ²
- V²=u²+2 as
from 2nd equation of motion
S= ut +½ at ²
and from 1st equation of motion
V = U + AT
T = V - U / A
putting the valve t in second equation of motion
V²= u(v-u) /A +½A(v-u) /A
S= UV - u²/A + A ( v²- 2uv+u²/2a²
S = uv-u² / A + v² + u² -2uv/2a
S = 2uv-2u²+v²+u²-2uv/2a
2as= v²- u²
V²= U²+ 2 as
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