To find out degree of freedom, the correct expression is:
\(f=\frac {2}{γ-1}\)
\(f=\frac {γ+1}{2}\)
\(f=\frac {2}{γ+1}\)
\(f=\frac {1}{γ+1}\)
The Correct Option is A
Solution and Explanation
∵ \(γ=1+\frac 2f\)
⇒ \(\frac 2f=γ-1\)
⇒ \(f=\frac {2}{γ-1}\)
So, the correct option is (A): \(f=\frac {2}{γ-1}\)
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Concepts Used:
Kinetics Equations
It is branch of physics that defines motion with respect to space and time is known as kinematics.
Inverse Kinematics: Inverse Kinematics do the reverse of kinematics.
There are four basic kinematics equations:
Rotational Kinematics Equations
Another branch of kinematics equations which deals with the rotational motion of anybody.
