The problem asks for the final price paid for a fan after applying two successive discounts.
Key Information:First, calculate the price after the initial 30% discount.
Discount Amount 1 = Printed Price $\times$ (First Discount Percentage / 100)
Discount Amount 1 = ₹200 $\times$ (30 / 100) = ₹200 $\times$ 0.30 = ₹60
Price after 1st Discount = Printed Price - Discount Amount 1
Price after 1st Discount = ₹200 - ₹60 = ₹140
Alternatively, using the remaining percentage:
Price after 1st Discount = Printed Price $\times$ (1 - First Discount Percentage / 100)
Price after 1st Discount = ₹200 $\times$ (1 - 30/100) = ₹200 $\times$ (70/100) = ₹200 $\times$ 0.70 = ₹140
Discount Amount 2 = Price after 1st Discount $\times$ (Second Discount Percentage / 100)
Discount Amount 2 = ₹140 $\times$ (20 / 100) = ₹140 $\times$ 0.20 = ₹28
Final Price = Price after 1st Discount - Discount Amount 2
Final Price = ₹140 - ₹28 = ₹112
Alternatively, using the remaining percentage:
Final Price = Price after 1st Discount $\times$ (1 - Second Discount Percentage / 100)
Final Price = ₹140 $\times$ (1 - 20/100) = ₹140 $\times$ (80/100) = ₹140 $\times$ 0.80 = ₹112
Combined Calculation:
Final Price = Printed Price $\times$ (1 - Discount 1/100) $\times$ (1 - Discount 2/100)
Final Price = ₹200 $\times$ (1 - 30/100) $\times$ (1 - 20/100)
Final Price = ₹200 $\times$ (70/100) $\times$ (80/100)
Final Price = ₹200 $\times$ 0.70 $\times$ 0.80 = ₹112
The man paid ₹112 for the fan.
If a trader marks the price of an article 50 percent more than the cost price and allows a discount of 30 percent, then what is his profit percentage?
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