Math, asked by BhoomikaLodhari, 7 months ago

One-half of a certain distance is covered at 40 km/h,
one-third of it at 80 km/h and the rest at 120 km/h. Find
the average speed for the whole journey​

Answers

Answered by MuhammdAslam
1

Answer:

Letx consider, x= total distance covered by the car,

Time taken to complete the half distance with velocity v=40km/h,

t

1

=

2×40

x

=

80

x

hr. . . . .(1)

The time taken to complete another half distance with velocity u=60km/h

t

2

=

2×60

x

=

120

x

hr

The total time taken, t=t

1

+t

2

t=

80

x

+

120

x

=

48

x

hr

The average speed of the car,

v

avg

=

x/48

x

=48km/h

Answered by rajpari466
1

Answer:

This is the answer check it is it correct or not......

Step-by-step explanation:

Here. the person covers ½ of his Journey at 40 km/h, 1/3 at 60 km/h and rest

Here. the person covers ½ of his Journey at 40 km/h, 1/3 at 60 km/h and rest(1−12−13=16) at 30km/h

Here. the person covers ½ of his Journey at 40 km/h, 1/3 at 60 km/h and rest(1−12−13=16) at 30km/h=112×40+13×60+16×30

Here. the person covers ½ of his Journey at 40 km/h, 1/3 at 60 km/h and rest(1−12−13=16) at 30km/h=112×40+13×60+16×301180+1180+1180

Here. the person covers ½ of his Journey at 40 km/h, 1/3 at 60 km/h and rest(1−12−13=16) at 30km/h=112×40+13×60+16×301180+1180+11807209+4+4=72017=42.35km/h

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