Science, asked by Anonymous, 5 hours ago

plssssss give the ans of these questions and pls don't give useless ans if you know the ans then only give the ans . pls help

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Answers

Answered by rahulkumarr179
1

Answer:

1...train must cover 90km in 1hour

2... average speed is 25km/hr

3...and 4... are in pic

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Answered by shreyasibarat
1

Answer 1) Speed of the train in the first 30 km, v1 = 30 km/h Speed of the train in the next 90 km, v2 (to be determined) Average speed = 60 km/h = (v1 + v2)/2 = (30 km/h + v2)/2 ⇒ v2 = 90 km/h

Answer 2) Speed=Distance / time

.°. Time =dist / speed

Let's see the first case,

s = distance = 30 km

v = speed = 40 km/hr

t = time = 30 / 40

=3/4 hrs

Let's see the second case,

s = 30 km

v = 20 km/hr

t = 30 / 20

t = 3/2 hrs

Avg. Speed =Total distance/ Total time

=(30 + 30) / (3/4) + (3/2)

=60 / ( 3 + 6 ) /4

=60 / 9 × 4

=20 / 3 × 4

=80 / 3

=26.67

Answer 3) In the first case, the train travels at a speed of 60 km/h for a time of 0.52 h

Now, Speed = distance / time = 30km/hr

Distance = 60 x 0.52 = 31.2 km --- i)

(ii) In the second case, the train travels at a speed of 30 km/h for a time of 0.24 hr.

Now, speed = distance / time = 30 km/hr

Distance = 30 × 0.24 = 7.2 km --- ii)

(iii) In the third case, the train travels at a speed of 70km/h for a time of 0.71 hr.

Now, speed = distance / time = 70km/hr

Distance = 70 × 0.71 hr .

Now speed = distance / time = 70km/hr

Distance = 70 × 0.71 = 49.7 km ---iii)

From equation 1,2 & 3 we get,

Total distance travelled

= (31.2 + 7.2 + 49.7) km = 88.1 km .

Total time taken = (0.52 + 0.24 + 0.71) hr = 1.47 hr .

Average speed = Total distance travelled / Total time taken

= (88.1/1.47) km /hr

Hence, average speed = 59.9 km/hr

Answer 4) logo

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Question

The train ‘A’ travelled a distance of 120 km in 3 hours whereas another train ‘B’ travelled a distance of 180 km in 4 hours. Which train travelled faster?

Answer

Speed = distance/ time

so speed of A= 120km/3h

A's speed = 40 km/ hr.

Speed of B= 180km/4h

B's speed= 45km/hr.

Hence proved that 'B" moves faster.

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