A train takes 10 hour to reach a destination if travel at a speed 65 km per hour what should we eat speed to reach the destination in 13 hours
Answers
Answer:
Given :
Time taken by the bus to reach a destination by travelling with a speed of 65 km/h is 10 hours
Time Taken by the bus to complete the same journey with some particular speed is 13 hours
To Find :
Speed of the bus when the bus takes 13 hours to complete the same journey
Solution :
Speed of the bus = 65 km/hr
Time taken = 10 hours
Now , The Distance travelled by the bus is given by ,
distance=speed×time
Substituting the values ,
d=650km
The distance travelled by the bus is 650 km.
\Large\underline{\bf{\green{Case-II:}}}
Time taken by the bus to complete the same journey = 13 hours
Distance = 650 km (Since it is the same journey)
Now , Applying the relation between Distance , Speed and time . We get ;
\begin{gathered} \\ : \implies \sf \: 650 \: km = s \times 13 \: h \\ \\ \end{gathered}
:⟹650km=s×13h
\begin{gathered} \\ : \implies \sf \: s = \frac{650 \: km}{13 \: h} \\ \\ \end{gathered}
:⟹s=
13h
650km
\begin{gathered} \\ : \implies{\boxed{\pink{\sf {\: s = 50 \: km {hr}^{ - 1} }}}} \: \bigstar \\ \\ \end{gathered}
:⟹
s=50kmhr
−1
★
Hence , The speed of the bus when it completes the same journey within 13 hours is 50 km/hr
Answer:
For thhe train to arrive at its location in 13 hours, it must move at a pace of 50 km/h.
Step-by-step explanation:
If a train travels 65 kilometres per hour for 10 hours in order to reach its location, the distance travelled can be computed as follows:
Distance is determined by multiplying time and speed.
Mileage = 10 hours at 65 km/h.
≈ 650 kilometres away
The following calculation can be used to determine the train's required speed to get to the same location in 13 hours:
Speed = Distance / Time
where Duration is 13 hours and Distance is the same as the one determined above.
When we substitute the numbers, we obtain:
Speed = 13 hours / 650 km
50 km/hr speed
For the train to arrive at its location in 13 hours, it must move at a pace of 50 km/h.
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