Question

1. 6 men can complete the electric fitting in a building in 7 days. How many days will it take 21 mento
the job?​

Answer 1

Answer:

Step-by-step explanation:

Number of days required by 6 men to complete the work = 7

Number of days required by 1 man to complete the work = 7 × 6

Number of days required by 21 men to complete the work = 42/21 = 2

Hence, 2 days is required by 21 men to complete the work.

HOPE THIS HELPS !

Answer 2

Answer:

2 days.

Step-by-Step Explanation:

→ 6 men can complete the electric fitting in a building in 7 days. So, $6 \ratio 7$

→ 21 men can do the job in $a$ days. So, $21 \ratio a$

We get,

$\therefore 6 \ratio 7 \ratio \ratio 21 \ratio a$

If the number of men will increase, So, the number of days for the job will decrease. Hence, here is inverse proportion.

Since in inversely proportional term, where x and y has two variations,

$\it x_1 x_2 = y_1 y_2 = k$

Where, k is a constant term.

Here,

x :- $x_1 = 6, \: x_2 = 7$

y :- $y_1 = 21, \: y_2 = a$

Therefore,

$\therefore \rm 6 \times 7 = 21 \times a$

$\implies \rm 42 = 21a$

$\implies \rm a = \frac{42}{21}$

$\implies \rm a = \cancel{\frac{42}{21}}$

$\implies \rm \bf a = 2$

Hence, 21 men can do that job in 2 days.