percentage? How would I work this out? I don't need an answer just an equation if possible. ex: A cell phone loses 4% charge per hour with normal use. Assuming you start with an 88% charge, how long will it take for your bettery to completely drain?
say, \(t\) = number of hours after u start.
so, after \(t\) hhours, there will be charge of : \(88-4t \) percent
to completely drain the battery, set it equal to 0 and solve \(t\)
\(88-4t = 0\) solve \(t\)
see if that makes some sense @MyKidzRKute
ok so setting to 0 i got, empty battery+0. Now i start with 88% so i'm so tempted to make this equation a fraction, say 88/100. Why is that not necessary?
your start point is 88% every hour is "eating away" 4% per normal use so as ganeshie8 said, when the battery is totally dead, the charge will be 0% so we can afford to leave out the % part, since all values represent the same unit so 88 - 4(t) = 0 <-- 0 means at that point, when "t" is that value, the battery is dead and at every "t" that passes, 4t is being eaten away from 88, till it equals 0
btw, about the acres and livestock before, in case you missed it -> \(\bf 2\cfrac{2}{3}+8\cfrac{1}{2}+6\cfrac{3}{4}+3\cfrac{1}{4}+4\cfrac{1}{2}\\ \quad \\\implies \cfrac{8}{3}+\cfrac{17}{2}+\cfrac{27}{4}+\cfrac{13}{4}+\cfrac{9}{2}=\cfrac{32+102+81+39+54}{12}\\ \quad \\ \cfrac{308}{12}\implies 25\cfrac{8}{12}\implies 25\cfrac{2}{3}\)
start wid : 88/100 every hour : 4/100 so, remaining charge after t hours : 88/100 - 4/100t set it to 0, u wud get the same answer. the point is, u need to convert % to decimal always.
*the point is, u need NOT convert % to decimal always.
Join our real-time social learning platform and learn together with your friends!