Let the Cost Price (CP) be $100$. This assumption simplifies percentage calculations.
The shopkeeper adds 20% on the cost price to set the marked price.
MP = CP + (20\% \times \text{CP})
MP = 100 + (\frac{20}{100} \times 100)
MP = 100 + 20 = 120
A discount of 20% is given on the marked price.
Discount Amount = 20\% \times \text{MP}
Discount Amount = \frac{20}{100} \times 120 = 24
SP = MP - \text{Discount Amount}
SP = 120 - 24 = 96
Compare the Selling Price (SP) with the Cost Price (CP).
Since SP < CP, there is a loss.
Loss = CP - SP
Loss = 100 - 96 = 4
Loss Percent = \left( \frac{\text{Loss}}{\text{CP}} \right) \times 100
Loss Percent = \left( \frac{4}{100} \right) \times 100 = 4\%
Therefore, the shopkeeper incurred a 4% loss.
Rohit buys 8 pens and 4 pencils for Rs. 2400. He sells pencils at a profit of 20 percent and pens at the loss of 10 percent. If his overall profit is Rs. 240, then what is the sum of the cost price of one pen and one pencil?
An article was sold at a loss of 24%. If it were sold for Rs. 1,596 more, then there would have been a gain of 18%, The cost price of the article is:
The cost price of an article is Rs.6,450. If it sold at a profit 16%, how much would be its selling price?
If the selling price of 7 articles is equal to the cost price of 6 articles, then what is the percentage loss?
An article when sold at a gain of 5%, yields Rs. 15 more than when sold at a loss of 5%. The cost price will be