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Re: Cost is expressed by the formula tb^4 [#permalink]
I thought we need to multiply b^4 and did 2(b^4) and answered wrong. :?
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Re: Cost is expressed by the formula tb^4 [#permalink]
mau5 wrote:
theGame001 wrote:
Cost is expressed by the formula tb^4. If b is doubled, the new cost is what percent
of the original cost?

(A) 200
(B) 600
(C)800
(D) 1600
(E) 50

I read the explanation in Manhattan but cant relate to it.

I worked it out this way

Assume,
t=1
b=2

Original = (1*2)^4= 16
New= (1*2*2)^4 = 256

% change= (change/Original)*100
=(240/16)*100
=1500

Where am I going wrong?

Thanks


The question asks for the relative percent b/w the new cost and the final cost, that is \(\frac{256}{16}*100\) and NOT the precent increase/decrease.

For example, initial cost=1 , final cost = 2, and the question asks what percent of the original cost is the final cost : \(\frac{2}{1}*100\) = 200%

Again, if the question asks, what is the percent increase between the final and the initial cost : \(\frac{2-1}{1}*100\) = 100%


Ahhhh, okay. Thanks, I clearly misinterpreted the question.
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Re: Cost is expressed by the formula tb^4 [#permalink]
Expert Reply
theGame001 wrote:
Cost is expressed by the formula tb^4. If b is doubled, the new cost is what percent of the original cost?

(A) 200
(B) 600
(C) 800
(D) 1600
(E) 50

I read the explanation in Manhattan but cant relate to it.

I worked it out this way

Assume,
t=1
b=2

Original = (1*2)^4= 16
New= (1*2*2)^4 = 256

% change= (change/Original)*100
=(240/16)*100
=1500

Where am I going wrong?

Thanks


The point is that 16tb^4 is 1600% of tb^4 but 16tb^4 is 1500% greater than tb^4.
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Re: Cost is expressed by the formula tb^4 [#permalink]
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Re: Cost is expressed by the formula tb^4 [#permalink]
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