The table given below shows the marked price and selling price of 6 articles. Discount Percentage = [(Marked price − Selling price)/Marked price] × 100 Which of the following sequence is correct of discount percentage?Articles Marked price Selling price A 750 650 B 600 450 C 650 500 D 450 400 E 850 650 F 350 300
B > E > C > F > A > D
The problem asks us to calculate the discount percentage for each of the 6 articles listed in the table and then arrange them in descending order based on their discount percentages. We are given the marked price and selling price for each article, along with the formula for calculating the discount percentage.
| Articles | Marked price | Selling price |
|---|---|---|
| A | 750 | 650 |
| B | 600 | 450 |
| C | 650 | 500 |
| D | 450 | 400 |
| E | 850 | 650 |
| F | 350 | 300 |
The formula for Discount Percentage is given as:
\(\text{Discount Percentage} = \left[\frac{\text{Marked price} - \text{Selling price}}{\text{Marked price}}\right] \times 100\)
Let's calculate the discount percentage for each article step-by-step using the given formula:
Discount = Marked price - Selling price = \(750 - 650 = 100\)
Discount Percentage for A = \(\left[\frac{100}{750}\right] \times 100 \approx 13.33\%\)
Discount = Marked price - Selling price = \(600 - 450 = 150\)
Discount Percentage for B = \(\left[\frac{150}{600}\right] \times 100 = \left[\frac{1}{4}\right] \times 100 = 25\%\)
Discount = Marked price - Selling price = \(650 - 500 = 150\)
Discount Percentage for C = \(\left[\frac{150}{650}\right] \times 100 = \left[\frac{15}{65}\right] \times 100 = \left[\frac{3}{13}\right] \times 100 \approx 23.08\%\)
Discount = Marked price - Selling price = \(450 - 400 = 50\)
Discount Percentage for D = \(\left[\frac{50}{450}\right] \times 100 = \left[\frac{1}{9}\right] \times 100 \approx 11.11\%\)
Discount = Marked price - Selling price = \(850 - 650 = 200\)
Discount Percentage for E = \(\left[\frac{200}{850}\right] \times 100 = \left[\frac{20}{85}\right] \times 100 = \left[\frac{4}{17}\right] \times 100 \approx 23.53\%\)
Discount = Marked price - Selling price = \(350 - 300 = 50\)
Discount Percentage for F = \(\left[\frac{50}{350}\right] \times 100 = \left[\frac{1}{7}\right] \times 100 \approx 14.29\%\)
Now, let's list the calculated discount percentages approximately:
Arranging these percentages in descending order (from highest to lowest):
Therefore, the correct sequence of discount percentages from highest to lowest is B > E > C > F > A > D.
| Article | Marked Price | Selling Price | Discount | Discount Percentage (Approx) |
|---|---|---|---|---|
| A | 750 | 650 | 100 | 13.33% |
| B | 600 | 450 | 150 | 25% |
| C | 650 | 500 | 150 | 23.08% |
| D | 450 | 400 | 50 | 11.11% |
| E | 850 | 650 | 200 | 23.53% |
| F | 350 | 300 | 50 | 14.29% |
The sequence based on descending discount percentage is B > E > C > F > A > D.
In retail and commerce, understanding terms like Marked Price, Selling Price, Discount, and Discount Percentage is crucial. Let's define them briefly:
Discounts are common strategies used to attract customers and clear old stock. Calculating and comparing discount percentages helps consumers find the best deals and businesses understand pricing strategies.
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