A heavy particle hanging from a string of length l is projected horizontally with speed sqrtgl. Find the speed of the particle at the point where the tension in the string equals weight of the particle.
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Answer:
Let T=mg
h=l(1−cosθ)
using energy conservation
2
1
m(U
2
−V
2
)=mgh
U=gl, V= speed of particle at B
V
2
=V
2
−2gh
T−mgcosθ=
l
mV
2
mg−mgcosθ=
l
mV
2
V
2
=gl(1−cosθ)
gl(1−cosθ)=gl−2gl(1−cosθ)
cosθ=
3
2
∴V=
3
gl
Explanation:
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