Question : The table given below shows the marked price and discount percentage of five different articles.
| Article | Marked price | Discount percent |
| P | 300 | 20 percent |
| Q | 600 | 25 percent |
| R | 400 | 16 percent |
| S | 700 | 22 percent |
| T | 800 | 30 percent |
$\text { Selling Price }=\text { Marked Price }-\left(\frac{\text { Marked Price } \times \text { Discount }}{100}\right)$
J1 = Total selling price of articles P and R.
J2 = Total selling price of Q and T.
What is the value of (J2 – J1)?
Option 1: 530
Option 2: 434
Option 3: 448
Option 4: 532
Correct Answer: 434
Solution :
Selling Price = Marked Price $-(\frac{\text { Marked Price } \times \text { Discount }}{100})$
Selling price for P = $300-\frac{300\times20}{100}$ = 240
Selling price for R = $400-\frac{400\times16}{100}$ = 336
J1 = Total selling price of article P and R = 240 + 336 = 576
Selling price for Q = $600-\frac{600\times25}{100}$ = 450
Selling price for T = $800-\frac{800\times30}{100}$ = 560
J2 = Total selling price of Q and T = 450 + 560 = 1010
Value of (J2 – J1) = 1010 – 576 = 434
Hence, the correct answer is 434.
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