The mass of a bucket full of water is 15kg it is being pulled up from 15m deep well. Due to hole in the bucket 6kg water flows out of the bucket . The work done in drawing the bucket out of the well will be
whats our formula for work?
plz ans in detail
no, this site is a study site, not an answer in detail site. your participation is required for a solution to be approached. in other words, you have to do some of the work and thinking.
i think you also dont know u are just hitting a trial
so are you asking a valid question, or are you just wasting our time? spamming the site? if its a valid question, then we will need to use the formula for 'work' and theres part of your question that is a bit vague that needs to be cleared up.
it is a valid question, i mean u shld explain the variable part and upper and lower limit of the intgral
the variable part is the force portion of the work formula the bucket is losing mass along the way such that the total mass lost is defined. setting up a representative section of it tends to help iron out the details.
yet its still a good starting point to define the general formulas needed; therefore, what is the formula for work? in general that is.
\[\int\limits_{?}^{?} F.ds\]
good, now Force is a measure of weight, so mass * gravity = F mass is changing (15-m) now the vagueness, can we assume the rate of change in mass is constant? 6kg per 15 meters
lower limit is 0 and upper is 15
yes, the lower and upper limits are 0 and 15 how dies the mass change with respect to the distance traveled?
i m not getting that part plz ans
how much have we lost over 15 meters of travel?
6kg
then would you agree that if this is a constant rate of change .. then we can assume m = 6/15 s when s=0, mass loss = 0 when s=15, mass lost is 6 sounds fair?
\[W=\int_{0}^{15}F~ds\] \[W=\int_{0}^{15}mg~ds\] \[W=\int_{0}^{15}9.8(15-\frac{6}{15}s)~ds\]
ya i got 1764
and if g=10 thn ans is 1800 J
thnx
good job
are u a physics lect
no, im a mathematician. i can do some simple physics calcuations is all :)
nice
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