Question

1 Rich was supposed to complete a task in 20 days. However, during the first 12 days she did only of the work on each day. What share of the work will Ruchl have to do dally in the remaining days, so that the work is completed on time? 30 32 304 38. gown 39 2114 10 383331162 114 093331102 114 0331162 114 01162 114​

Answer 1

Answer:

Part of the task Rich must do everyday to finish the piece of work

= $\frac{Remaining Task}{Remaining Time}$.

Step-by-step explanation:

Given;

Time given to Rich to complete a task = 20 days.

During the first 12 days she did only of the work on each day.

To find;

What share of the work will Ruch have to do dally in the remaining days, so that the work is completed on time?

• Calculation of Remaining Days

Time given to Richa to complete a task = 20 days

(-)Time already used by Rich                   = - 12 days

Remaining Days                                       =    8 days

• The remaining task should be calculated similarly.

• Part of the task Rich must do everyday to finish the piece of work = $\frac{Remaining Task}{Remaining Time}$.

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Answer 2

Answer:

   =    8 days

Step-by-step explanation:

Part of the task Rich must do everyday to finish the piece of work

= .Remaining task / remaining time

Given :

Time given to Rich to complete a task = 20 days.

During the first 12 days she did only of the work on each day.

To find :

What share of the work will Ruch have to do dally in the remaining days, so that the work is completed on time?

Solution :

Calculation of Remaining Days

Time given to Richa to complete a task = 2 0 days

(-)Time already used by Rich                   = - 1 2 days

Remaining Days                                       =    8 days

The remaining task should be calculated similarly.

Part of the task Rich must do everyday to finish the piece of work = ..Remaining task / remaining time

#SPJ3