Question
A shopkeeper sells an item for ₹1,500 at a profit of
20%. If he wants to earn a profit of 25%, what should be the selling price of the item?Solution
Let the cost price of the item be ₹x. Selling price at 20% profit = ₹1,500, so x + 0.2x = ₹1,500. 1.2x = ₹1,500, so x = ₹1,500 / 1.2 = ₹1,250. Now, if the shopkeeper wants a profit of 25%, the selling price should be Selling price = ₹1,250 + 0.25 × ₹1,250 = ₹1,250 + ₹312.5 = ₹1,562.5. Correct option: b
[(√576 × √144) ÷ √1296]2 = ? ÷ 3
(60/15) × 25 + 15 2 – 18% of 200 = ? 2
(25.111 % of 200) × 26 ÷ 12.99 – 18.88 × 15.82 + 150.33% of 3√ 4917 = ? – 200
...What will come in place of ‘?’ in the given expression :
? – (22 × 25 + 70% of 160) = 272
(22% of 1500 + 15% of 2200) = ? x 11
350% of (450 / 1.5) = ?% of 4200
- What will come in place of (?), in the given expression.
(84 ÷ 7) + (14 × 3) – (√81) = ? {(3/8) + (5/6)} × 120 – 53 = ?
215 + 378 – 23 + 15 - 27 = ? + 3² + 16²