Question
5.1 An effort of 185 N is applied at the end of a lever operating a plunger.
The efficiency of the hydraulic press is
, while the mechanical advantage
is 12 . The ratio of the diameters of the ramandithe plunger is
.
Calculate the weight of the load that can be exerted by the ram of the hydraulic
press.
A three-cylinder pump with plunger diameters of 125 mm each and stroke
lengths of 400 mm has a delivery pressure of 500 kPa .
Calculate the power required to drive the pump at 500 rpm if the efficiency of
the motor is
.
A pressure pump has an accumulator to keep a constant pressure in a closed
system. The diameterof the accumulator is 200 mm and the mass of the ballast
is 900 kg .
The efficiency of the hydraulic press is
is 12 . The ratio of the diameters of the ramandithe plunger is
Calculate the weight of the load that can be exerted by the ram of the hydraulic
press.
A three-cylinder pump with plunger diameters of 125 mm each and stroke
lengths of 400 mm has a delivery pressure of 500 kPa .
Calculate the power required to drive the pump at 500 rpm if the efficiency of
the motor is
A pressure pump has an accumulator to keep a constant pressure in a closed
system. The diameterof the accumulator is 200 mm and the mass of the ballast
is 900 kg .
Ask by Salazar Goodwin. in South Africa
Mar 30,2025
Upstudy AI Solution
Tutor-Verified Answer
Answer
- (a) The ram can exert a load of approximately
. - (b) The pump requires about
of power at . - © The constant pressure in the closed system is approximately
.
Solution

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The Deep Dive
To find the weight of the load that can be exerted by the ram of the hydraulic press, we use the formula for mechanical advantage (MA). Since the MA is given as 12, the load (
) can be calculated by multiplying the effort (
) by the MA:
. With an effort of 185 N,
. Considering the efficiency of 82%, the actual weight that can be lifted will be
.
For the pump’s power requirement, we first need to calculate the flow rate (Q). The volume for one stroke is
. With three cylinders, the total volume per revolution is
and at 500 rpm, the delivery is
. The power § can be calculated using
, where
and
. Thus,
or about
.
Lastly, for the pressure pump with an accumulator, we can calculate the pressure exerted by the ballast. The area of the accumulator (
) is
. The force exerted by the ballast is
. The pressure
in the system can be found as
or
. This ensures that the system maintains a constant pressure while operating.