Find the time required to cover a distance of 250 km at a speed of 20km/hr?
Last updated date: 28th Mar 2023
•
Total views: 307.8k
•
Views today: 3.84k
Answer
307.8k+ views
Hint: In order to solve this problem apply the formula of speed i.e. speed is equal to distance upon time. We have speed and distance. Here we have to find the time. so apply this speed formula. Doing this will solve your problem.
Complete step-by-step answer:
Let the distance given is d = 250 km
Speed to cover this distance is s = 20km/hr
As we know, ${\text{speed = }}\dfrac{{{\text{distance}}}}{{{\text{time}}}}$
Therefore, ${\text{time = }}\dfrac{{{\text{distance}}}}{{{\text{speed}}}}{\text{ = }}\dfrac{{\text{d}}}{{\text{s}}}$
${\text{time = }}\dfrac{{\text{d}}}{{\text{s}}}{\text{ = }}\dfrac{{{\text{250}}}}{{{\text{20}}}}$
Therefore, time = $\dfrac{{{\text{250}}}}{{{\text{20}}}}$=12.5hr
Hence the time taken to cover 250 km with speed 20km/hr is 12.5hr.
Note: Whenever you face such types of problems you have to apply the formula of speed equals distance upon time. After putting the values in the formula you have to solve and get the term which has been asked. Proceeding in this way will reach you till the right answer.
Complete step-by-step answer:
Let the distance given is d = 250 km
Speed to cover this distance is s = 20km/hr
As we know, ${\text{speed = }}\dfrac{{{\text{distance}}}}{{{\text{time}}}}$
Therefore, ${\text{time = }}\dfrac{{{\text{distance}}}}{{{\text{speed}}}}{\text{ = }}\dfrac{{\text{d}}}{{\text{s}}}$
${\text{time = }}\dfrac{{\text{d}}}{{\text{s}}}{\text{ = }}\dfrac{{{\text{250}}}}{{{\text{20}}}}$
Therefore, time = $\dfrac{{{\text{250}}}}{{{\text{20}}}}$=12.5hr
Hence the time taken to cover 250 km with speed 20km/hr is 12.5hr.
Note: Whenever you face such types of problems you have to apply the formula of speed equals distance upon time. After putting the values in the formula you have to solve and get the term which has been asked. Proceeding in this way will reach you till the right answer.
Recently Updated Pages
If abc are pthqth and rth terms of a GP then left fraccb class 11 maths JEE_Main

If the pthqth and rth term of a GP are abc respectively class 11 maths JEE_Main

If abcdare any four consecutive coefficients of any class 11 maths JEE_Main

If A1A2 are the two AMs between two numbers a and b class 11 maths JEE_Main

If pthqthrth and sth terms of an AP be in GP then p class 11 maths JEE_Main

One root of the equation cos x x + frac12 0 lies in class 11 maths JEE_Main

Trending doubts
What was the capital of Kanishka A Mathura B Purushapura class 7 social studies CBSE

Difference Between Plant Cell and Animal Cell

Write an application to the principal requesting five class 10 english CBSE

Ray optics is valid when characteristic dimensions class 12 physics CBSE

Give 10 examples for herbs , shrubs , climbers , creepers

Tropic of Cancer passes through how many states? Name them.

Write the 6 fundamental rights of India and explain in detail

Write a letter to the principal requesting him to grant class 10 english CBSE

Name the Largest and the Smallest Cell in the Human Body ?
