Mechanical Engineering - Theory of machines - Discussion

Discussion Forum : Theory of machines - Section 1 (Q.No. 44)
44.
In a screw jack, the effort required to lower the load W is given by
P = W tan(α - φ)
P = W tan(α + φ)
P = W tan(φ - α)
P = W cos(α + φ)
Answer: Option
Explanation:
No answer description is available. Let's discuss.
Discussion:
12 comments Page 1 of 2.

Alisa said:   4 years ago
Does anyone know how to prove the relationship between P, W, and θ?

Rohit kesharwani said:   7 years ago
C is the right answer.

You are right @Prince.

Refer to self-locking back driving condition. The Coefficient of friction angle should be greater than the helix angle for self locking condition. Otherwise, overhauling or back driving condition will start.

Anurup said:   7 years ago
Nicely explanation @Prince Kumar. Thank you very much.

Srk said:   7 years ago
In case of screw jack the angle of friction should be greater than angle of inclination for self locking.

Surya said:   7 years ago
Good explanation, thanks @Prince Kumar.

KRUNAL said:   8 years ago
In case of irreversible screw Φ> α.

PRINCE KUMAR said:   8 years ago
Option C is right answer. Because when angle of friction is less than angle of inclination or repose. Then, the body will slide automatically on inclined plane. In that case, screw Jack is behave like overhauling then it is in dangerous. So screw Jack is must be selflocking machine. If it is selflocking then it must be angle of friction is greater than angle of inclination or repose of a plane. So option C is correct answer in case of lowering the load.
(1)

Venkat said:   8 years ago
Answer A) is correct.

To raise the load in screw jack effort required is p = W*tan(α + φ).
W-load, αis helix angle and φ is friction angle,
To lower the load p = W*tan(α -φ).

Deepak raj said:   8 years ago
Option A is correct because,

We know that for raising the load,
P = w(α + φ).
&for lowering the load,
P = w(α - φ).

Prashant Prasher said:   9 years ago
It is C.

P = Wtan(φ - α).

If α > φ then P=Wtan (α - φ).
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