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OpenStudy (somy):
so i have to get these formulas?
OpenStudy (eric_d):
yes
OpenStudy (eric_d):
The first 1 is like this:
From a=v-u/t
at=v-u
v=u+at........1
OpenStudy (somy):
ok gimme let me try
OpenStudy (somy):
that's too hard hhh
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OpenStudy (eric_d):
you did not learn this before?
OpenStudy (somy):
i do know these formulas
but we did not learn derivation
OpenStudy (eric_d):
Okay,nvm..
OpenStudy (somy):
sorry T_T
OpenStudy (eric_d):
It's okay
I'll try to figure it out....
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OpenStudy (somy):
oh
lol
found it
OpenStudy (somy):
loool ok
OpenStudy (somy):
(v+u)/2 --- average velocity formula
S= v*t
thus
\[s= \frac{ v+u }{ 2 }\times t\]
OpenStudy (somy):
that's for s=1/2(u+v)t.......3
OpenStudy (somy):
now for this
s= ut+ 1/2at^2
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OpenStudy (somy):
\[v= u + at\]
\[s= \frac{ u+v }{ 2 }\times t\]
we use these 2 formulas
now we substitute v in second equation by first equation
\[s= (\frac{ u+u+at }{2}) \times t\]
now simplify
\[s= \frac{ 2ut }{ 2 } +\frac{ at^2 }{ 2 }\]
thus
\[s= ut +\frac{ 1 }{ 2 } at^2\]
OpenStudy (somy):
now next one
\[v= u+at \]
\[s= \frac{ u+v }{ 2 } \times t\]
again we use these formulas
lets make t as subject in first equation
\[t= \frac{ v-u }{ a }\]
now lets substitute t in \[s= \frac{ u+v }{ 2 } \times t\]
by the t we just made as subject
\[s= \frac{ u+v }{ 2 } \times \frac{ v-u }{ a }\]
rearranging this
\[2as= (u+v)(v-u) \]
\[2as= v^2-u^2 \]
make v^2 as subject
\[v^2= u^2 +2as\]
OpenStudy (somy):
done :) any questions?
OpenStudy (eric_d):
Nope
OpenStudy (eric_d):
Thanks @Somy
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