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A hydraulic press has a ram of 15 cm diameter and plunger of 1.5 cm. it is required to lift a mass of 1000 kg. The force required on plunger is nearly equal to
  • a)
    100 N
  • b)
    1000 N
  • c)
    10,000 N
  • d)
    10 N
Correct answer is option 'A'. Can you explain this answer?
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Given data:
- Diameter of the ram (D) = 15 cm
- Diameter of the plunger (d) = 1.5 cm
- Mass to be lifted (m) = 1000 kg

Formula:
The force exerted by a hydraulic press is given by the equation:

F = P × A

Where:
- F is the force exerted on the plunger
- P is the pressure applied
- A is the area of the plunger

Calculating the area of the plunger:
The area of the plunger can be calculated using the formula for the area of a circle:

A = π × (d/2)^2

Substituting the given values:
- A = π × (1.5/2)^2
- A = π × (0.75)^2
- A ≈ 1.767 cm^2

Calculating the pressure:
The pressure can be calculated by dividing the force required to lift the mass by the area of the plunger:

P = F/A

Substituting the given values:
- P = (m × g)/A
- P = (1000 kg × 9.8 m/s^2)/1.767 cm^2
- P ≈ 55,953.5 N/m^2

Calculating the force:
Finally, the force exerted on the plunger can be calculated by multiplying the pressure by the area of the plunger:

F = P × A

Substituting the calculated values:
- F = 55,953.5 N/m^2 × 1.767 cm^2
- F ≈ 98.82 N

Rounding it to the nearest whole number, the force required on the plunger is approximately 100 N.

Therefore, the correct answer is option A: 100 N.
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A hydraulic press has a ram of 15 cm diameter and plunger of 1.5 cm. it is required to lift a mass of 1000 kg. The force required on plunger is nearly equal toa)100 Nb)1000 Nc)10,000 Nd)10 NCorrect answer is option 'A'. Can you explain this answer?
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