\(399\)
\(435\)
\(480\)
\(520\)
To address this issue, we will establish variables and utilize the provided data.
This can be expressed as:
\[ SP = \frac{80}{100} \times M = \frac{4}{5} \times M \]
Given that the selling price is 504, we set up the equation:
\[ \frac{4}{5} \times M = 504 \]
To determine \( M \), multiply both sides by \( \frac{5}{4} \):
\[ M = 504 \times \frac{5}{4} = 630 \]
Next, the shopkeeper makes a 5% profit on the cost price (CP), meaning the selling price is 105% of the cost price.
\[ SP = \frac{105}{100} \times CP = \frac{21}{20} \times CP \]
With the selling price being 504:
\[ \frac{21}{20} \times CP = 504 \]
Solving for \( CP \) requires multiplying both sides by \( \frac{20}{21} \):
\[ CP = 504 \times \frac{20}{21} = 480 \]
This result deviates from the anticipated outcome, indicating an error in calculation. Let's review and proceed with the steps accurately.
The correct cost price must satisfy the profit equation as originally calculated:
The correct computation indicates that the \( SP \) yields the \( CP \) as initially determined:
\[ SP = 504, \ CP = \frac{SP \times 100}{105} \]
\[ CP = \frac{504 \times 100}{105} = 480 \]
A trader offers a discount of 20% on a product but still makes a profit of 10%. What is the marked price of the product if the cost price is Rs.8000?
A shopkeeper buys an item for Rs.2800 and sells it at a 15% profit. What is the selling price?
A television is sold for Rs.44,000 at a profit of 10%. What is the cost price?