Question
Train βAβ running with a speed of 45 km/h crosses a
pole in 4 seconds. If the time taken by train βAβ to cross train βBβ running with a speed of 54 km/h and coming from the opposite direction is 13 seconds, then find the length of train B.Solution
Speed of train A = 45 Γ 5/18 = 12.5 m/s Length of train A = 12.5 Γ 4 = 50 metres Let length of train B = βlβ metres Speed of train B = 54 Γ 5/18 = 15 m/s Relative speed if train A with respect to train B = 15 + 12.5 = 27.5 m/s So, I + 50 = 27.5 Γ 13 = 357.5 So, l = 307.5 metres
[(343) 1/3 Γ· {(12.001)2 Γ (1 Γ· (4.03 Γ 2.97) 2 )}] = ?
125.9% Γ· 9.05 x 99.98 = ? - 69.97 Γ β324.02 Γ· 5.98
49.97% ofΒ 2016 β 37.99% of 1050 = ? β 47.98% of 5950
(245.98 + 198.12) Γ· (11.032 - 9.99) Γ 21.12 = ?2 - 16.12Β
- What approximate value will come in place of the question mark (?) in the following question? (Note: You are not expected to calculate the exactvalue.)
What approximate value should come in place of question mark (?) in the following equations?
39.9% of 1720 + 80.2% of 630 = 89.9% of 1280 + ?
If a:(b+c) =3:9 and c:(a+b) =10:14 then find the value of b:(a+c)?
13³ + 1.3² + 1.03¹ + 1.003 = ?