Question:
\(R\) is the radius of Earth and \(ω\) is its angular velocity and \(g_p\) is the value of \(g\) at the poles. The effective value of \(g\) at a latitude \(λ=60°\).
\(R\) is the radius of Earth and \(ω\) is its angular velocity and \(g_p\) is the value of \(g\) at the poles. The effective value of \(g\) at a latitude \(λ=60°\).
Updated On: Jun 25, 2024
- \(g_p-\frac 14Rω^2\)
- \(g_p+\frac 14Rω^2\)
- \(g_p-\frac 12Rω^2\)
- \(g_p+\frac 12Rω^2\)
Hide Solution
Verified By Collegedunia
The Correct Option is A
Solution and Explanation
The correct option is (A): \(g_p-\frac 14Rω^2\).
Was this answer helpful?
0
0
Top Questions on Angular Velocity Theorem
Questions Asked in JIPMER MBBS exam
- A particle is moving with 10 m/s in a circle of radius 5m, find out magnitude of average velocity if particle moved by 60° in 1 sec.
- JIPMER MBBS - 2019
- Average velocity and average speed
- If equilibrium constant is 2.6×108 then find the value of ΔG°.
- JIPMER MBBS - 2019
- Thermodynamics
- In the given circuit, find voltage across 12 Ω resistance.
- JIPMER MBBS - 2019
- Electric Circuit
- Speed of particles at 3rd and 8th seconds are 20 m/s are zero respectively. Then average acceleration between 3rd and 8th second will be -
- JIPMER MBBS - 2019
- Kinematics
- What is the value of γ for a monoatomic gas (ideal gas):
- JIPMER MBBS - 2019
- Ideal gas equation
View More Questions