I find the value of a b of ax + by t 34"-setry
-320 represents a circle also find the
rading and centre of the Circle
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Answered by
1
Answer:
Centripetal acceleration, a
c
=k
2
rt
2
where, a
c
=
r
v
2
⇒
r
v
2
=k
2
rt
2
⇒v=krt ........(1)
Tangential acceleration, a
t
=
dt
dv
=kr.........(2)
Tangential force acting on the particle, F=ma
t
=mkr
Power delivered, P=
F
.
v
=Fvcosθ
∴ P=Fv=(mkr)×krt (∵θ=0
o
)
⟹P=mk
2
r
2
t
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