Question
Train βXβ is travelling with a speed of 90 km/hr
and crosses a vertical pole in 6 seconds. Train βYβ is 30 metres longer than βXβ and travelling with a speed 1/5th less than that of train 'X'. In how much time train Y can cross a 180 metres long platform?Solution
Speed of train βXβ = 90 Γ (5/18) = 25 m/sec Length of train βXβ = 25 Γ 6 = 150 metres Therefore, speed of train βYβ = (4/5) Γ 25 = 20 m/sec Length of train βYβ = 150 + 30 = 180 metres Required time taken = (180 + 180)/20 = 18 seconds

280 β 70 Γ 14 Γ· 5 = ? β 21 of 3
- What will come in place of (?) in the given expression.
(18.5 Γ 2) + (3.5 Γ 4) = ? 4.5 times 5/0.9Γ 35% of 240 =?
144% of 200 + 11% of 900 + 10% of 20 =?
Find the value of 'p' in the given expression: 15 of 6 Γ· p x 4 = 30.
300% of (3341 – 471) = ? × (√4225/195)
What will come in the place of question mark (?) in the given expression?
? = (27 Γ 13) β 26% of (412 β 92 )
What will come in the place of question mark (?) in the given expression?
(87 + 79) X β9 - 298 = ? + β3600
(1/5){(2/5) Γ 400 + 20% of 150} = ?Β