What will be the age of A after 5 years?
Quantity I: The ratio between the present ages of A and B is 3:8 respectively and B is 10 years elder than A.
Quantity II: 14 years
Quantity I: Let the present age of A and B be 3x and 8x respectively. According to question, => 8x – 3x = 10 => x = 2 A’s age after 5 years = (3 x 2) + 5 = 11 years Quantity II: 14 years Therefore, Quantity I < Quantity II
5.45% of 1854 – 37.5% of 1096 = ? – 48% of 630
15 × 35 ÷7 + 60% of 300 =?
(360 - ?)/(25% of 96) = 13
40% of 1820 + 80% of 630 = 90% of 1280 + ?
((67)32 × (67)-18/ ? = (67)⁸
120 × 195 ÷ 13 - ? = 162
(√ 196 x √ 36 x √ 100) = ?% of 200
(6.013 – 20.04) = ? + 9.98% of 5399.98
