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In a shaping operation, the average cutting speed is ( Stroke length S, Number of strokes per minute N, Quick return ratio R)
  • a)
    NSR
  • b)
    NSR/2
  • c)
    NS(1 + R)
  • d)
    NS(1 + R)/2
Correct answer is option 'D'. Can you explain this answer?
Verified Answer
In a shaping operation, the average cutting speed is ( Stroke length S...
 Time for forward stroke + Tf
Time for return stroke = Tr
R = Tr/Tf
Therefore, time for only one cutting stroke(T) = 1/N x Tf/(Tf + Tr)
Average cutting speed = S/T = SN(Tf + Tr)/Tf = SN(1 + R).
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Most Upvoted Answer
In a shaping operation, the average cutting speed is ( Stroke length S...
Shaping Operation

Shaping is a machining process used to produce flat surfaces or surfaces of revolution by cutting the workpiece with a single-point cutting tool. In a shaping operation, the cutting tool reciprocates over the workpiece, removing material in each stroke.

Average Cutting Speed Formula

The average cutting speed (V) in a shaping operation can be calculated using the formula:

V = S × N × (1 - R) / 2

where:

S = Stroke length
N = Number of strokes per minute
R = Quick return ratio

Explanation of Formula

- Stroke Length (S): It is the distance that the cutting tool travels in one stroke. It is measured in millimeters (mm).
- Number of Strokes per Minute (N): It is the number of times the cutting tool reciprocates over the workpiece in one minute. It is measured in strokes per minute (spm).
- Quick Return Ratio (R): It is the ratio of the time taken by the cutting tool to travel forward to the time taken by it to return back. It is a dimensionless quantity.
- (1 - R): It is the time taken by the cutting tool to travel back to its initial position after completing one stroke.
- (1 - R) / 2: It is the time taken by the cutting tool to complete one cycle (forward and return stroke).

Hence, the average cutting speed is the product of stroke length, number of strokes per minute, and the time taken by the cutting tool to complete one cycle.

Conclusion

Option D is the correct answer as it is the formula for calculating the average cutting speed in a shaping operation. The other options do not consider the quick return ratio, which is an important factor in determining the cutting speed.
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Newton's CradleThe device consists of a row of five metal balls positioned to just barely touch one another suspended from a frame by thin wires. On a small cradles, the balls are hung from the crossbars by light wire, with the balls at the point of an inverted triangle. This ensures that the balls can only swing in one plane, parallel to the crossbars. If the ball could move on any other plane, it would impart less energy to the other balls in the impact or miss them altogether, and the device wouldn't work as well, if at all. All the balls are, ideally, exactly the same size, weight, mass and density. As long as the balls are all the same size and density, they can be as big or as small as you like. The balls must be perfectly aligned at the center to make the cradle work the best.When a ball on one end of the cradle is pulled away from the others and then released, it strikes the next ball in the cradle, which remains motionless. But the last ball on the opposite end of the row is thrown into the air, then swings back to strike the other balls, starting the chain reaction again in reverse. This device illustrates the three main principles of Physics - conservation of energy, conservation of momentum and friction. Everything that moves has momentum equal to its mass multiplied by its velocity. Like energy, momentum is also conserved. Momentum is a vector quantity, when 1st ball hits 2nd ball, it's traveling in a specific direction, let's say east to west. This means that its momentum is also moving east to west. Any change in direction of the motion brings a change in the momentum, which cannot happen without the influence of an outside force. That is why 1st ball doesn't simply bounce off 2nd ball, the momentum carries the energy through all the balls in a westward direction. It is to remember that the law of conservation only works in a closed system, which is free from any external force. The Newton's cradle is not a closed system. When 5th ball swings out away from the rest of the balls, it is affected by the force of gravity, which brings the ball down. But, the horizontal line of balls at rest, functions as a closed system, free from any influence of any force other than gravity. It's here, during the small time between the first ball's impact and the 5th ball swinging out, that momentum is conserved.When the momentum is conserved in Newton’s cradle?

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