Question
A boat can travel 12 km more in downstream than that in
upstream, in 3 hours while the difference between the time taken by the same boat to travel 180 km and 120 km, in still water, is 4 hours. Find the approximate time taken by the boat to travel 267 km in downstream and 183 km in upstream.Solution
Let the speed of boat in still water and speed of stream be 'x' km/hr and 'y' km/hr, respectively. According to question; (180/x) - (120/x) = 4 Or, (60/x) = 4 So, x = 15 Now, 3 x (15 + y) = 3 x (15 - y) + 12 Or, 45 + 3y = 45 - 3y + 12 Or, 6y = 12 So, y = 2 So, downstream speed of the boat = (15 + 2) = 17 km/hr And, upstream speed of the boat = (15 - 2) = 13 km/hr Required time taken = (267/17) + (183/13) ~ (16 + 14) ~ 30 hours
12 % of 72 × 25 – (x ÷ 20) × (16 ÷ 24) × 36 + 1/5 × x = (4 ÷ 12) × 36 ÷ 1/4
√( (664+ √(136+ √(59+ √(21+ √(7+ √81) ) ) ) ) ) = ?
3? x 23 ÷ √ 256 = 40.5
3% of 3000 × ?% of 2000 = 3600
What will come in the place of question mark (?) in the given expression?
? = (40% of 80% of 6400) ÷ 64
53 – 8 = ? + 126
- Simplify the following expression:
(48% of 800 × 3) ÷ 6 + 440 ÷ √25 - 14² (√ 121 x 41) + (3√343 x √289 ) = ? x 19  Â
25% of (?) + (1/4)of 5600 = 2500 – 20% of 1940Â
