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sarnia
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wow...m doin too many mistakes :(

you are right, ans should be 33.333333333%

profit should be 10% of sp...I used CP. my bad.

eq. will be:
Profit = s.p. - c.p. - expenses
10%s.p. = s.p. - c.p. - 15%s.p.
.1s.p. = .85s.p - c.p.
c.p. = .75s.p
s.p. = 4/3 of cp.

means, 1.333333 times c.p. or 33.33% over CP.
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it's friday - i feel the same way - we should be out this day of the week! need to relax the brain.
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what is the meaning of this
what should his rate of mark up on the cost be
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Paul
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How much ( in % ) should the cost be increased by to get the intended profit figure.

I just picked numbers and it seems so much easier.

Let 100$ be the sales price
You want to be left with a profit of 10$
The problem also states that expenses are 15% of sales price = 15$
Therefore, the rest, 100$ - 10$ - 15$ = 75$ which must be the cost of the product.
To find the markup, --> 25$ / 75$ = 33.3%
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Hi Paul,

I did this

C + E + P = S
E = 0.15S P = 0.1S
C = 0.75S

So S = 4/3C = 1.3333C

If the original cost is C the new cost = 1.3333C
This how you say that the cost is increased by 33.3%

cost should be markedup as 0.75 S to achieve the desired profit.
Why did you divide 25 by 75.

Sorry to bother you. I still dont get it.
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What you found was S = 4/3*C and you just substract C and you find the markup. It is a good way to solve the problem algebraically.
What I did was (S - C) / C which is another formula for finding the markup. In this case, (E + P) / C is also a valid formula to find the markup because (S - C) = (E + P) according to the very formula that you wrote. The two formulas I have really mean what is the percentage increase over cost, thus markup over cost.

E = 0.15S --- P = 0.1S --- C = .75S
Then: (E + P) / C = (0.15S + 0.1S) / .75S which again gives you the markup = 33.3%
I think it's about knowing that there are different ways of deriving markup ( besides algebraically ). Dunno if it helps.
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Hi Paul

Perfect explaination. Thanks again.



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