time and distance Model Questions & Answers, Practice Test for ibps clerk prelims 2024
ibps clerk prelims 2024 SYLLABUS WISE SUBJECTS MCQs
Ratio & Proportion
Percentage
Time & Work
Time & Distance
Mensuration
If a body cover a distance at the rate of x km/h and another equal distance at the rate of y km/h, then the average speed (in km/h) is
Answer: (a)
Average speed of two object when distance is same
Average speed = ${2v_1v_2}/{v_1 + v_2}$
Here $v_1$ = x km/h. $v_2$ = y km/h = ${2 × xy}/{x + y}$.
A train crosses a telegraph post in 8s and a bridge 200 m long in 24 s. What is the length of the train?
Answer: (c)
Let the speed of a train be v m/s and length of the train be x m.
when crosses telegraph t = 8s
Time = ${\text"Distance"}/{\text"Speed"}⇒8 = x/v$
⇒x = 8 v ...(i)
When crosses bridge
t = 24s, Speed = v
Distance = x + 200 ∵ Time = ${\text"Distance"}/{\text"Speed"}$
∴ 24 = ${x + 200}/v$ ⇒24v = x + 200
⇒24v = 8v + 200 [from eq. (i)]
⇒16v = 200⇒v = ${25}/2$
From eq. (i) x = 8v = 8 × ${25}/2$ = 100 m
A man walking at 5 km/hour noticed that a 225 m long train coming in the opposite direction crossed him in 9 seconds. The speed of the train is
Answer: (a)
Let the speed of train = x km/hr
Distance of train = 225 m = ${225}/{1000}$ km
Time taken = 9 sec = $9/{3600}$ hr
Speed of man = 5 km/hr
Relative speed = Speed of train + speed of man
= (x + 5) km/hr
But relative speed = ${{225}/{1000}}/{9/{3600}}$ km/hr
= ${225}/{9 × 1000}$ × 3600 = 90km/hr
⇒x + 5 = 90⇒x = 85 km/hr
∴ Option (c) is correct
In a 100 m race, A runs at 6 km/hr. If A gives B a start of 8 m and still beats him by 9 seconds, what is the speed of B?
Answer: (b)
We are given that A gives B a start of 8 m. This means B starts from the point where A finishes its 8 m. therefore B covers 92 m.
Given that A runs at 6 km/hr.
i.e. A runs at ${6 × 1000m}/{60 min}$ = 100m/min
It is also given that even after giving B a start of 8 m, A reaches early than B by 9 seconds.
Therefore, if A takes 60 sec to complete 100 m race, then B takes (60 + 9) seconds i.e. 69 seconds to complete 92 m.
$D/T = {92}/{69}m/s = {92}/{69} × {18}/5 = {24}/5$ km/hr = 4.8km/hr
The speed of a boat when travelling downstream is 32 km/h, whereas when travelling upstream it is 28 km/h. What is the speed of the boat in still water ?
Answer: (e)
Suppose the speed of boat in still water is x km/h and speed of stream is y km/h
Speed of boat in downstream = (x + y) km/h
∴ x + y = 32 .... (i)
Speed of boat in downstream = (x – y) km/h
∴ x – y = 28 .... (ii)
Add. Eqs. (i) and (ii), we get
2x = 60
x = 30 km/h
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