Question
200 metre long train βAβ can cross a platform of
length 180 metres in 10 seconds. If the speed of train βBβ is 6 m/s more than that of train βAβ, then find the distance travelled by train βBβ in 5 hours.Solution
Speed of train βAβ = {(200 + 180)/10} = (380/10) = 38 m/s Speed of train βBβ = 38 + 6 = 44 m/s = 44 Γ (18/5) = 158.4 km/hr Required distance travelled by train βBβ = 158.4 Γ 5 = 792 km
20.06% of 359.89 - 15.95 X ? + 18.07 X 14.95 = 48.87 X 6.02
28.95% of 924.78 + 1955% of 38.99 = ?
? + 151.99 β 100.01 = 23.01 Γ 4.98
(β1157 + 10.15% of 159.89) Γ 4.85 + 150.25 = ? Γ 19.67
233.98 + 73 Γ β35.95 - ? = 275.94 Γ· 3.99
[15.87% of 599.97 + 40.08 Γ ?] Γ· 4.04 = 8.082.02
37.06% of 783.45 + 2125% of 51.89 = ?
2 (1/4)% of 7999.58 + {49.06% of 898.87} + β143.14 β 19.99% of 1499.63 - (52 - 41) = ?
1254.04 β 440.18 + 399.98 Γ· 10.06 = ?