a tank shape cone with diameter 40ft and depth 20ft filled rate of 10cu ft/min how fast depth is changing when filled to depth of 10 ft
when is this due?
tuesday i know dont have any clue now looking at the book is not helping me notes and online :-(
hey i will solve this, but im helpin someone out right now, so if u want send me an email at bahrom.cfo@gmail.com and i will email u the solution as soon as im done with the other girl/guy
thank you so much ;=)
np.. i might even answer here as soon as im done with that other person
ok if not i will send you and email i still have time for tutoring thank you ;-)
So: You are given: r = 20 ft (diameter is 40ft, radius is half of 40 = 20ft) h = 20 ft dV/dt = + 10ft^3/min (change in volume is positive as it is being filled up)
now when depth or h is 10, what is dh/dt (change in depth)
So let me rewrite this neatly: r = 20ft h = 20 ft dV/dt = 10 ft^3/min dh/dt at h = 10 is ?
hey i have to graph some stuff for this, can u go here: http://www.twiddla.com/496286
click on that link, i still don't see u there
u here?
dont see anything on the white board
thankkkkkkkk youuuuuuuuuuuuuuuuuuuuuuuu for the help
You are veryyyy welcome!!!
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