Math, asked by AmanShah2065, 1 month ago

The average velocity of 25 taxis is 40 km/hr and the average velocity of 35 trucks is 30 km/hr. Find the combined average velocity of both types of vehicles. ( based on combined mean )

Answers

Answered by aaryaphatak7
1

Answer:

22km/h-1

Step-by-step explanation:

Total distance travelled S=S

1

+S

2

=50km+60km=110km

Total time t=t

1

+t

2

t=

v

1

s

1

+

v

2

s

2

=

25

50

+

20

60

=5 h

Average velocity =

Total time of journey t

Total distance travelled S

=

5h

110km

=22 kmh

−1

Answered by pratimachauhan3331
2

Answer:

34.16 km/hr

Step-by-step explanation:

Solution:

Average velocity of 25 taxies = 40 km/hr

Total velocity of 25 taxies = (40 × 25) km/hr

= 1000 km/hr

Average velocity of 35 trucks = 30 km/hr

Total velocity of 35 trucks = (30 × 35) km/hr

= 1050 km/hr

Total velocity of 60 taxies and trucks

= (1000 + 1050) km/hr

= 2050 km/hr

therefore, sigma x = 2050 km/hr

N = 25 + 35

= 60

(x bar) = sigma x ÷ N

= (2050 ÷ 60) km/hr

= 34.16 km/hr

thus, the combined average velocity of both types of vehicles = 34.16 km/hr.

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