A scooter is sold at three successive discounts of 10%, 5% and 2%. If the marked price of the scooter is Rs. 18,000, find its net selling price.

Options

A. Rs. 15028.20
B. `Rs. 15082.00`
C. Rs. 15082.20
D. `Rs. 15080.00`

Answer

To find the net selling price of the scooter after applying three successive discounts of 10%, 5%, and 2% on the marked price of Rs. 18,000, we can follow these steps:

### Step 1: Calculate the first discount
The first discount is 10% of the marked price.

\[ \text{First Discount} = 10\% \text{ of } 18,000 = \frac{10}{100} \times 18,000 = 1,800 \]

### Step 2: Calculate the price after the first discount
Subtract the first discount from the marked price.

\[ \text{Price after first discount} = 18,000 - 1,800 = 16,200 \]

### Step 3: Calculate the second discount
The second discount is 5% of the new price (after the first discount).

\[ \text{Second Discount} = 5\% \text{ of } 16,200 = \frac{5}{100} \times 16,200 = 810 \]

### Step 4: Calculate the price after the second discount
Subtract the second discount from the price after the first discount.

\[ \text{Price after second discount} = 16,200 - 810 = 15,390 \]

### Step 5: Calculate the third discount
The third discount is 2% of the new price (after the second discount).

\[ \text{Third Discount} = 2\% \text{ of } 15,390 = \frac{2}{100} \times 15,390 = 307.80 \]

### Step 6: Calculate the net selling price
Subtract the third discount from the price after the second discount.

\[ \text{Net Selling Price} = 15,390 - 307.80 = 15,082.20 \]

### Final Answer
The net selling price of the scooter is Rs. 15,082.20.

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