Question : The table given below shows the marked price and selling price of 6 articles.
Articles | Marked price | Selling price |
A | 750 | 650 |
B | 600 | 450 |
C | 650 | 500 |
D | 450 | 400 |
E | 850 | 650 |
F | 350 | 300 |
Discount Percentage = $\frac{\text{( Marked price – Selling price)}}{\text{ Marked price}}\times100$
Which of the following sequences is correct for the discount percentage?
Option 1: E > C > B > F > A > D
Option 2: B > E > C > F > A > D
Option 3: D > A > F > C > E > B
Option 4: B > E > C > F > D > A
Correct Answer: B > E > C > F > A > D
Solution :
Given: The marked prices shown for A, B, C, D, E, and F are 750, 600, 650, 450, 850, and 350, respectively.
The selling prices for A, B, C, D, E, and F are 650, 450, 500, 400, 650, and 300, respectively.
Discount Percentage = $\frac{\text{( Marked price – Selling price)}}{\text{ Marked price}}\times100$
The discount percentage of A = $\frac{( 750 –650)}{750}\times100$.
⇒ $\frac{100}{750}\times 100=13.33$%
The discount percentage of B = $\frac{( 600 –450)}{600}\times100$.
⇒ $\frac{150}{600}\times 100=25$%
The discount percentage of C = $\frac{( 650 –500)}{650}\times100$.
⇒ $\frac{150}{650}\times 100=23$%
The discount percentage of D = $\frac{( 450 –400)}{450}\times100$.
⇒ $\frac{50}{450}\times 100=11.11$%
The discount percentage of E = $\frac{( 850 –650)}{850}\times100$.
⇒ $\frac{200}{850}\times 100=23.52$%
The discount percentage of F = $\frac{( 350 –300)}{350}\times100$.
⇒ $\frac{50}{350}\times 100=14.28$%
The correct sequence of the discount percentages is B > E > C > F > A > D.
Hence, the correct answer is B > E > C > F > A > D.
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