Math, asked by rishitam2701, 9 days ago

Kittu and Vedika can complete a job in 25 days working together. Kittu alone can complete it in 35 days. Both of them worked together for 10 days and then Kittu left. Evaluate the number of days Vedika will take to complete the remaining work?

Answers

Answered by amitnrw
1

Given : Kittu and Vedika can complete a job in 25 days working together. Kittu alone can complete it in 35 days.

Both of them worked together for 10 days and then Kittu left.

To Find : Number of days Vedika will take to complete the remaining work

Solution:

Kittu and Vedika can complete a job in 25 days working together.

1 days work of both  = 1/25

Kittu alone can complete it in 35 days.

=> 1 day work of kittu = 1/35

=> 1 day work of vedika = 1/25 - 1/35

= (7 - 5)/175

= 2/175

1 days work of both  = 1/25

=> 10 days work of both  = 10/25  = 2/5

Work left = 1 - 2/5 = 3/5

Number of days vedika will take  = (3/5)/(2/175)

= 3 * 175 / ( 5 * 2)

= 3 * 35 / 2

= 105 /2

= 52.5

Vedika will take 52.5 days to complete the remaining work

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Answered by Anonymous
62

Answer:

Kittu and Vedika can complete a job in 25 days working together.

1 days work of both  = 1/25

Kittu alone can complete it in 35 days.

=> 1 day work of kittu = 1/35

=> 1 day work of vedika = 1/25 - 1/35

= (7 - 5)/175

= 2/175

1 days work of both  = 1/25

=> 10 days work of both  = 10/25  = 2/5

Work left = 1 - 2/5 = 3/5

Number of days vedika will take  = (3/5)/(2/175)

= 3 * 175 / ( 5 * 2)

= 3 * 35 / 2

= 105 /2

= 52.5

Vedika will take 52.5 days to complete the remaining work

Step-by-step explanation:

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