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LamboWalker
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LamboWalker
­Last year the price of a blouse in February was 15 percent less than the original price of $60 and the price of the blouse in March was 6 percent greater than its price in February. What percent greater, or less, than the original price was the price of the blouse in March?

(A) 0.9% greater

(B) 8.1% greater

(C) 9.0% greater

(D) 9.0% less

(E) 9.9% less
Original price \(= 60\)

­In Feb the price was \(\frac{85}{100}*60= 51\)

In Mar price \(= 1.06 *51 =54.06\)

That's a decrease of \(60-54.06=5.94\) from original price

Hence \(\%\) decrease = \(\frac{5.94}{60}*100= 9.9 \% \)

Ans E

Hope it helped.­
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IshmaelJN
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My approach:

Original:$60

February:
85/100*60 -->
Reduce to 85/10*6-->
85*6=510/10 = 51

March:
6% more --> 1.06
Thus (106/100) reduces to 53/50
53/50*51--> 53*51 =2703
2703/50 = ~54

Change formula:
(54-60)/60=-6/60--> -1/10 = ~-(10%)

Answer E
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We can simply make use of multipliers for this question:

Price was decreased 15% first and then increased to 6% later,
So, 0.85 x 1.06 x 60 = 54.06
and 60-54.06 = 5.94
thus 5.94/60 x 100 = 9.9%
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I choose option E, as you can calculate the numbers quite quickly.

0.85 * 60 = 51

and

51 * 1.06 = 54.06

then the answer has to be either D or E and has 10% of 60 is 6, which is very close to what we have we can choose option E
LamboWalker
­Last year the price of a blouse in February was 15 percent less than the original price of $60 and the price of the blouse in March was 6 percent greater than its price in February. What percent greater, or less, than the original price was the price of the blouse in March?

(A) 0.9% greater

(B) 8.1% greater

(C) 9.0% greater

(D) 9.0% less

(E) 9.9% less
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