Math, asked by arsh123465, 5 months ago

speed distance and time question number 8,9,10 ok
pls post photo​

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Answered by spacelover123
34

1. Case 1

From A to B

Distance ⇒ 6 km

Speed ⇒ 12 km/h

Time ⇒ Distance ÷ Speed

⇒ 6 ÷ 12

⇒ 0.5 hours

Case 2

From B to A

Distance ⇒ 6 km

Speed ⇒ 10 km/h

Time ⇒ Distance ÷ Speed

⇒ 6 ÷ 10

⇒ 0.6 hours

Average Speed  ⇒ \sf \dfrac{Distance \ Covered\ Totally }{Time \ Taken}

\sf \dfrac{6+6}{0.5+0.6}

\sf \dfrac{12}{1.1}

Average = 10.90

∴ The average time taken is 10.90 km/h

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2. Time taken by the train to cover 160 km ⇒\dfrac{160}{40} = 4 \ hours

Time taken by the train to cover 180 km ⇒\dfrac{180}{45} = 4 \ hours

Time taken by the train to cover 200 km ⇒\dfrac{200}{50} = 4 \ hours

∴ Total time taken by the train was 4+4+4 = 12

(ii) Average Speed ⇒ \dfrac{40+45+50}{3} = \dfrac{135}{3} = 45\ km/h

∴ Average Speed is 45 km/h

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3. (i) Case 1

Distance covered by train ⇒ 390 km

Speed ⇒ 90 km/h

Time Taken ⇒ Distance ÷ Speed

Time Taken ⇒ 390 ÷ 90 = \dfrac{13}{3}

Case 2

Distance covered by train ⇒ 670-390 = 280km

Time left  to travel remaining ⇒\dfrac{73}{12} -\dfrac{13}{3}

\dfrac{73}{12} -\dfrac{13\times 4 }{3\times 4 }

\dfrac{73}{12} -\dfrac{52}{12}

\dfrac{21}{12}

\dfrac{7}{4}

Speed for the rest of the journey ⇒ 280\div \dfrac{7}{4}

280\times \dfrac{4}{7}

\dfrac{1960}{4}

⇒ 160 km/h

∴ The train continued the journey at the speed of 160 km/h

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3. (ii) Total distance covered ⇒ 630 km

Time Taken ⇒ 9 hours

Case 1

Distance covered ⇒ \dfrac{2}{3} \times 630 = 420\ km

Speed ⇒  60 km/h

Time taken ⇒ Distance ÷ Speed

Time taken ⇒ 420 ÷ 60 = 7 hours

Case 2

Distance covered ⇒ 630-420 = 210 km

Time taken ⇒ 2 hours

Speed ⇒ Distance ÷ Time

Speed ⇒ 210 ÷ 2 = 105 km/h

∴ The speed for the rest of the journey was 105 km/h

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Answered by Anonymous
1

Answer:575 is your answer

Step-by-step explanation:

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