The labeled price of the TV set is ₹12,000. A first discount of 25% is applied to this labeled price.
The price after the first discount is calculated using the formula: $ \text{Price after Discount} = \text{Labeled Price} \times (1 - \text{Discount Rate}) $ Substituting the values: $ \text{Price after Discount} = ₹12,000 \times (1 - 0.25) $ $ \text{Price after Discount} = ₹12,000 \times 0.75 $ $ \text{Price after Discount} = ₹9,000 $
An additional discount of 15% is applied to the reduced price, which is ₹9,000. The final purchase price is calculated as: $ \text{Final Purchase Price} = \text{Reduced Price} \times (1 - \text{Additional Discount Rate}) $ Substituting the values: $ \text{Final Purchase Price} = ₹9,000 \times (1 - 0.15) $ $ \text{Final Purchase Price} = ₹9,000 \times 0.85 $ $ \text{Final Purchase Price} = ₹7,650 $
Therefore, Ramu purchased the TV set for ₹7,650.
The marked price of an article is Rs. 1500. A shopkeeper sells it by giving 20% discount on its marked price. If the cost price of the article is Rs. 991, then his profit (in Rs.) is:
Surbhi sold an article for Rs. 176 after giving 12% discount on its marked price. Had she not given any discount; she would have earned a profit of 25%. What is the cost price (in Rs.) of the article?
The marked price of an article is Rs. 240. A shopkeeper sells it by allowing 18% discount on its marked price and still gains 23%. What is the cost price (in Rs.) of the article?
Three shopkeepers A, B and C marked on an identical article at Rs. 4820. A, B and C sold their article on successive discounts of 20% and 20%; 25% and 15%; 30% and 10% respectively. Which shopkeeper gives the maximum discount and how much (in Rs.)?
Find a single discount percentage equivalent to successive discounts of 10%, 20% and 25%.