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Question

A mobile phone with a marked price ₹16,800 was sold for ₹13,944. What is the percentage discount given on the sale of the mobile phone.

The correct answer is
17%

Mobile Phone Discount Calculation

This explanation details how to calculate the percentage discount given when a mobile phone is sold.

Key Information Provided

  • Marked Price (MP): ₹16,800
  • Selling Price (SP): ₹13,944

Step 1: Calculate the Discount Amount

The discount amount is the difference between the Marked Price and the Selling Price. We can calculate this using the formula:

$Discount Amount = Marked Price - Selling Price$

Substituting the values:

$Discount Amount = ₹16,800 - ₹13,944$

$Discount Amount = ₹2,856$

So, the actual amount of discount given was ₹2,856.

Step 2: Calculate the Discount Percentage

The percentage discount tells us how much the discount amount is relative to the original Marked Price. The formula is:

$Discount Percentage = (Discount Amount / Marked Price) * 100%$

Now, let's insert the values we have:

$Discount Percentage = (₹2,856 / ₹16,800) * 100%$

To calculate this:

$Discount Percentage = (2856 / 16800) * 100%$

$Discount Percentage = 0.17 * 100%$

$Discount Percentage = 17%$

Conclusion

The percentage discount given on the sale of the mobile phone was 17%.

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Important Questions from Percentage (Notes)

  1. 20% of a number is more than 20% of 620 by 210. The number is:
  2. Girish scored 572 marks in an examination and was 30 marks short of 28% of maximum marks. In the same examination, his friend scored 473 marks. What is the percentage of marks scored by his friend?
  3. Anubhav spent 14% of his income on electricity bills, 28% on rent and 18% on shopping. If $\frac{1}{4}$ th of the remaining amount is ₹5120, how much did he spend on electricity bills ?
  4. The total population of a town is 50,000. The number of males and females increases by 10% and 15% respectively and consequently the population of the town becomes 56,000. What was the number of males in the town?
  5. There is an increase of 30% in the number of people coming to a theatre after reducing the entry fee by 25% per person. How much change is expected in the total earnings?
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