Math, asked by arsh123465, 4 months ago

speed,distances and time pls help question number 9 and 10​

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Answers

Answered by Anonymous
17

Solution -

We know that

Distance = Speed × Time

Speed = \sf\dfrac{distance}{time}

Also , Time = \sf\dfrac{distance}{speed}

9. In the Question it is given that ,

\sf{Distance_1} = 160 km

\sf{Distance_2} = 180 km

\sf{Distance_3} = 200 km

\sf{Speed_1} = 40 km / h

\sf{Speed_2} = 45 km / h

\sf{Speed_3} = 50 km / h

So , therefore time taken to cover 160 km

= \sf\dfrac{160}{40}

= 4 hours

Time taken to cover 180 km

= \sf\dfrac{180}{45}

= 4 hours

Time taken to cover 200 km

= \sf\dfrac{200}{50}

= 4 hours

Total time taken = 4 + 4 + 4 = 12 hours

Average speed = \sf\dfrac{40\:+\:45\:+\:50}{3}

= 45 km / h

________________________________

10. Total distance covered by the train = 670 km

Tim taken to cover 670 km = 6 hr 5 min or \sf\dfrac{73}{12}

Speed during covering 390 km was 90 km / h

Time taken to cover 390 km = \sf\dfrac{390}{90}

= \sf\dfrac{13}{3}\: hours

Remaining distance = 670 - 390 = 280 km

To find the speed we need to find the time first so let's calculate the remaining time to complete rest of the journey

\sf{=\:\dfrac{73}{12}\:-\:\dfrac{13}{3}}

\sf{=\:\dfrac{73}{12}\:-\:\dfrac{52}{12}}

\sf{=\:\dfrac{21}{12}\:=\:\dfrac{7}{4}\:hours}

Speed for rest of the journey = \sf\dfrac{280}{\frac{7}{4}}

= \sf\dfrac{280\:\times\:4}{7}

= \sf\dfrac{1120}{7}

= 160 km / h

________________________________

ii ) Total distance covered by bus = 630 km

Time taken to cover 630 km = 9 hours

Two third of journey = \sf\dfrac{2}{3}\:\times\:630

= 420 km

Speed for 420 km = 60 km / h

Time taken to cover 420 km = \sf\dfrac{distance}{speed}

= \sf\dfrac{420}{60}

= 7 hours

Remaining distance = 630 - 420 = 210 km

Remaining time to cover 210 km = 9 - 7 = 2 hours

Speed for rest journey = \sf\dfrac{distance}{time}

= \sf\dfrac{210}{2} = 105 km / h

Answered by bithika1683
5

Answer:

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