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.
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?
Printed price of a mobile is Rs. 6,400. It is sold in Rs. 2,560 with two consecutive discount. If first discount is 20%, then what is the second discount?
A trader decided to mark his goods 15 percent above the cost price and then offered 40 percent discount. What will be the percentage of profit or loss?
On the sale of 20 percent discount, the value of an item is Rs. 760. What was the real value of the item?
What is the total discount applicable if 3 successive discounts of 20%, 10% and 12.5% are applied?