When work is done by a machine, the fundamental principles of physics governing the conservation of energy and conservation of momentum remain unchanged. These laws dictate that energy cannot be created or destroyed, only transferred or converted, and that momentum will be conserved in any isolated system.
The work done by the machine would be the force required to lift the object multiplied by the distance it was lifted, which is 500kg * 9.81 m/s^2 * 20m = 98100 J. The power output would then be work done divided by time taken, which is 98100 J / 60 s = 1635 W or 1.64 kW.
The work done to lift the crate is equal to the gravitational potential energy gained: Work = force x distance = weight x height. Here, Work = 50kg x 9.8m/s^2 x 10m = 4900 Joules. Power is work done per unit time, so Power = Work / time = 4900J / 5s = 980 Watts. Therefore, the power rating of the machine is 980 Watts.
Power = energy/time During those 25 seconds, the machine is doing work at the rate of 800/25 = 32 watts. We don't know how much power the machine must consume in order to perform work at that rate, but we know it's more than 32 watts.
The work done by the machine is calculated as force times distance, which is 100 N * 5.00 m = 500 J. Power is then calculated as work divided by time, yielding 500 J / 4.00 s = 125 watts. Therefore, the power output of the machine is 125 watts.
The situation that involves more power is when 200 J of work is done in 20 s. Power is calculated as work done divided by time taken, so for the first situation the power is 10 W (200 J / 20 s) compared to 12.5 W for the second situation (50 J / 4 s).
work = f x s. work = 1000 x 40 40000J
please answer.
The work done by the machine would be the force required to lift the object multiplied by the distance it was lifted, which is 500kg * 9.81 m/s^2 * 20m = 98100 J. The power output would then be work done divided by time taken, which is 98100 J / 60 s = 1635 W or 1.64 kW.
The work done to lift the crate is equal to the gravitational potential energy gained: Work = force x distance = weight x height. Here, Work = 50kg x 9.8m/s^2 x 10m = 4900 Joules. Power is work done per unit time, so Power = Work / time = 4900J / 5s = 980 Watts. Therefore, the power rating of the machine is 980 Watts.
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Power = energy/time During those 25 seconds, the machine is doing work at the rate of 800/25 = 32 watts. We don't know how much power the machine must consume in order to perform work at that rate, but we know it's more than 32 watts.
The work done by the machine is calculated as force times distance, which is 100 N * 5.00 m = 500 J. Power is then calculated as work divided by time, yielding 500 J / 4.00 s = 125 watts. Therefore, the power output of the machine is 125 watts.
technical description is about all functioning of a machine that how it work,s and what it can do
The situation that involves more power is when 200 J of work is done in 20 s. Power is calculated as work done divided by time taken, so for the first situation the power is 10 W (200 J / 20 s) compared to 12.5 W for the second situation (50 J / 4 s).
Both situations have the same power output of 10 watts, as power is calculated as work done divided by time taken. In this case, 200 J of work done in 20 s and 50 J of work done in 4 s both result in a power output of 10 W.
The work done on the snowboard can be calculated using the work-energy theorem. The work done is equal to the change in kinetic energy of the snowboard. Given the mass of 5kg and initial and final speeds of 2m/s and 4m/s respectively, the work done on the snowboard is 100 Joules.
The power rating of the machine can be calculated using the formula: Power = Work / Time. The work done is equal to the force applied (50kg * 9.8 m/s^2) multiplied by the distance (10 meters). Therefore, the power rating can be calculated as (50kg * 9.8 m/s^2 * 10m) / 5 seconds.