plz guys ho sake to pura solve kar ke de dena.
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the diagram is for 2nd equation
- See for first we know that acceleration(a)=v-u/t so taking t that side we get at=v-u So we can write it as v=u+at
- Consider a velocity-time graph where the object is moving at constant acceleration here in diagram we get displacement(s)= ut+1/2×t×(v-u) So ee get by solving s=ut+1/2at^2
- First of all you have to know the other two equations of motions :
V= u+atS= ut+1\2 at^2
Now the derivation:
From the first equation we have :
at=v-u
t=v-u\a
Now putting the value of t in the second equation of motion:
s=u(v-u\a)+1\2 a(v-u\a)^2
s= uv-u^2\a+a(v^2+u^2–2vu)\2a^2
s=uv-u^2\a+(v^2+u^2+2vu)\2a
s= (2uv-2u^2+v^2+u^2–2vu)\2a
2as=v^2-u^2
v^2=u^2+2as
4.By Newton's law we can say that ,
F = d/dt p
Here F : force , p : momentum.
p=mv
Here m : mass , v : velocity.
F = m d/dt v
d/dt v = a
Here a= acceleration
F= ma
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