A shopkeeper marks he price 15% higher than the original price, then due to festival demand, he further increases the price by 20%. What % of profit he gets? |
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a) |
17.45% |
b) |
65% |
c) |
35% |
d) |
38% |
A shopkeeper marks he price 15% higher than the original price, then due to festival demand, he further increases the price by 20%. What % of profit he gets? |
|||||||
a) |
17.45% |
b) |
65% |
c) |
35% |
d) |
38% |
Let the original price= 100. As marked price is 15% more than the original price
∴ Marked price=100+15% of 100 = 115. Again the price is increased by 20%
∴ New price=115+20% of 115 = 115+
Now, original price= 100
New price= 138
∴ Profit %=138-100=38%
Alternative Method (I):
Let the original price= 100
100 115 138
+15 +23
⇒ profit %=38%
Alternative Method (II) (Using T-1):
If the value is increased successively by and then profit % is given by
∴ Required profit % =