Math, asked by priyammu131, 6 months ago

The total wages of 6 men for 15 day work is Rs.23220. What will be the total wage of 15 men for 21 day work, if the additional 9 men take 3 times the wage than others?

Answers

Answered by nishikaingle2006
3

Answer:

You can do like this

Step-by-step explanation:

Let the required wages be Rs. x.

More men, More wages (Direct Proportion)

Less days, Less wages (Direct Proportion)

Men 6: 9 : : 2100:x

Days 15:12

Therefore (6 x 15 x x) = (9 x 12 x 2100)

x = (9 x 12 x 2100)/(6 x 15) = 2520

Hence the required wages are Rs. 2520.

Answered by KajalBarad
0

The total wage of 15 men for 21 day work, if the additional 9 men take 3 times the wage than others is Rs 130032

Given : The total wages of 6 men for 15 day work is Rs.23220

To Find : The total wage of 15 men for 21 day work, if the additional 9 men take 3 times the wage than others

Solution : The total wage of 15 men for 21 day work, if the additional 9 men take 3 times the wage than others is Rs 130032

It is given that the total wages of 6 men for 15 day work is Rs.23220

we have to find the total wage of 15 men for 21 day work, if the additional 9 men take 3 times the wage than others

Now

6 men wages for 15 day us Rs 23220

6 men wage for 1 day is \frac{23220}{15}

Since the additional 9 men take 3 times the wage than others

So ,

9 men wage for 1 day is \frac{23220}{15} × 3

6 men wages for 21 day (W1) is  \frac{23220}{15} × 21  = \frac{162540}{5}

9 men wages for 21 day (W2) is  \frac{23220}{15} × 21 × 3 = \frac{487620}{5}

So total wages of 15 men for 21 day is

W1 +W2

=  \frac{162540}{5} + \frac{487620}{5}

= \frac{650160}{5}

= Rs 130032

So the total wage of 15 men for 21 day work, if the additional 9 men take 3 times the wage than others is Rs 130032

#SPJ2

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