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Re: If Elier can bake c cakes in h hours, then at this rate how [#permalink]
The other method I used is: work = rate * time
Picking random numbers:
100 cakes --> 4 hours
1 cake --> 4 hours/ 100 cakes (we can see its h/c)
so 777 cakes --> 777 *h/c
Would the above method be right to approach this kind of question?
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Re: If Elier can bake c cakes in h hours, then at this rate how [#permalink]
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sandy wrote:
If Elier can bake c cakes in h hours, then at this rate how many hours will it take him to bake 777 cakes?

A. \(777ch\)

B. \(\frac{777h}{c}\)

C. \(\frac{h}{777c}\)

D. \(\frac{777c}{h}\)

E. \(\frac{c}{777h}\)


Elier’s rate is c/h, so it will take him 777/(c/h) = 777h/c hours to bake 777 cakes.

Alternate Solution:

We can set up a proportion to solve this problem, letting x = the number of hours to bake 777 cakes:

c/h = 777/x

cx = 777h

x = 777h/c

Answer: B
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Re: If Elier can bake c cakes in h hours, then at this rate how [#permalink]
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