A particle starts from rest and performing circular motion of constant radius with speed given by V= a√x where a is a constant and x is the distance covered. The correct graph of magnitude of its tangential acceleration (at) and centripetal acceleration (ac) versus t will be:
Answers
Answer:
Given that Constant angular acceleration =α
We know that
ω=ω
0
+αt
Here ω
0
=0
ω=αt
r
v
=αt
v=αtr
Now tangential acceleration = centripetal acceleration
αr=
r
v
2
αr=
r
α
2
t
2
r
2
t= α1
Step-by-step explanation:
Answer:
It is not possible to determine the graphs without knowing the value of the constant "a."
Step-by-step explanation:
From the above question,
They have given :
The correct graph of magnitude of tangential acceleration (at) and centripetal acceleration (ac) versus time (t) for a particle performing circular motion of constant radius with speed given by V= a√x cannot be determined from the information provided.
The expression for the speed, V= a√x, only gives the relationship between speed and distance covered, but does not provide information about the acceleration.
To determine the graphs of at and ac versus t, additional information, such as the relationship between x and t, would be needed.
Additionally,
It is not possible to determine the graphs without knowing the value of the constant "a."
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