Respuesta :
Wow ! I'll betcha his mass was not still 64 kg when he got to the top.
In raising the mass of 64 Kg to 320 m above the street,
the mass gained gravitational potential energy equal to
m G h = (64 kg) (9.8 m/s²) (320 m)
= 200,704 joules .
9 minutes 33 seconds is equivalent to
(9 min x 60 sec/min) + (33 sec)
= 540 sec + 33 sec = 573 seconds .
Power = (energy) / (time) = (200,704 joules) / (573 sec) = 350.3 watts
That's pretty nearly 1/2 horsepower (0.47), and he kept it up for almost 10 minutes.
Wotta guy !
In raising the mass of 64 Kg to 320 m above the street,
the mass gained gravitational potential energy equal to
m G h = (64 kg) (9.8 m/s²) (320 m)
= 200,704 joules .
9 minutes 33 seconds is equivalent to
(9 min x 60 sec/min) + (33 sec)
= 540 sec + 33 sec = 573 seconds .
Power = (energy) / (time) = (200,704 joules) / (573 sec) = 350.3 watts
That's pretty nearly 1/2 horsepower (0.47), and he kept it up for almost 10 minutes.
Wotta guy !
Power can be calculated using the following rule:
Power = work / time
So, first we need to calculate the work done. Work can be calculated using the following rule:
W = mass * gravity = 64 * 9.8 * 320 = 200704 joules
We are given that the time is 9 minutes and 33 seconds. That is equal to 9(60)+33 = 573 seconds
Substitute with the work and time in the equation of power to get the value of the power as follows:
P = (200704) / (573) = 350.2687609 watt
Power = work / time
So, first we need to calculate the work done. Work can be calculated using the following rule:
W = mass * gravity = 64 * 9.8 * 320 = 200704 joules
We are given that the time is 9 minutes and 33 seconds. That is equal to 9(60)+33 = 573 seconds
Substitute with the work and time in the equation of power to get the value of the power as follows:
P = (200704) / (573) = 350.2687609 watt