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OK. Fasten your seat belt. It may be a boompy ride.
Let's say that ' W ' is a certain amount of work, and
' T ' is a certain amount of time.
So when you calculate W/T , you get ' P ' ... a certain amount of power.
NOW ... we want to know how much power will be required
in order to do 6W of work in 0.5T .
Fine ! THAT power will be
( 6W/0.5T )
= (6/0.5) (W/T)
= (12) (W/T).
But (W/T) is the original amount of power ... ' P ' .
So the new scenario requires 12 times as much power, or (12 P) .
Let's say that ' W ' is a certain amount of work, and
' T ' is a certain amount of time.
So when you calculate W/T , you get ' P ' ... a certain amount of power.
NOW ... we want to know how much power will be required
in order to do 6W of work in 0.5T .
Fine ! THAT power will be
( 6W/0.5T )
= (6/0.5) (W/T)
= (12) (W/T).
But (W/T) is the original amount of power ... ' P ' .
So the new scenario requires 12 times as much power, or (12 P) .
12 times as much power will be produced by a force that does six times as much work in half as much time.
Let us consider that ' W ' is a certain amount of work, and ' T ' is a certain amount of time.
As we know, Power is the amount of energy transferred or converted per unit time.
[tex]P=\frac{W}{t}[/tex]
To find:
How much power will be required in order to do 6W of work in 0.5T ?
So, on substituting these values in power formula we will get:
P=( 6W/0.5t )
P= (6/0.5) (W/t)
P= (12) (W/t).
We know, (W/t) is P
Thus, 12 times as much power, or (12 P) is required.
Learn more:
brainly.com/question/21854305