Math, asked by pavankumar13362, 6 months ago

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Q-3
The ratio of the present ages of Preeti and her daughter is 8:1. If the difference in their ages is 28 years
Find the sum of their ages after two years. .
36 years
40 years
42 years
38 years
N​

Answers

Answered by jenisha145
0

The sum of their ages will be 40

Step-by-step explanation:

Given:

the ratio of present ages of Preeti & her daughter is 8: 1

the difference between their ages is 28 years

To find:

the sum of their ages after two years

Solution:

the ratio of their ages is 8: 1

Let's take a multiple common y

Thus, the ages are now 8x  & 1x

The difference between their ages is 28 years

∴ 8x - 1x = 28

Solving this further

∴ 7x = 28

∴ x = 28/7

∴ x = 4

Thus, Preeti's daughter's present age is x years = 4 years

Now, Preeti's present age = 8x = 8 (4) = 32 years

After two years the ages will be

Preeti's age = 32 +2 =  34 years

Preeti's daughter's age = 4 + 2 = 6 years

The sum of their ages will be

= 34 + 6

= 40 years

Thus, two years later the sum of Preeti and her daughter's age will be 40

#SPJ3

Answered by ushmagaur
0

Answer:

The required sum of their ages is 40 years.

Step-by-step explanation:

Given:-

The ratio of the present ages of Preeti and her daughter is 8:1.

The difference between their ages is 28 years.

To find:-

The sum of their ages after 2 years.

According to the question,

Let the common ratio be x.

Since the ratio of the present ages of Preeti and her daughter is 8:1. i.e.,

The present of Preeti = 8x

And the present age of her daughter = x

Also,

The difference between their ages is 28 years, i.e.,

8x - x = 28

    7x = 28

      x = 28/7

      x = 4

Hence,

The present age of Preeti = 8x

                                           = 8(4)

                                           = 32 years

The present age of her daughter = x

                                                       = 4 years

After 2 years,

The age of Preeti will be,

= 32 + 2

= 34 years

And the age of her daughter will be,

= 4 + 2

= 6 years

Then, the sum of their ages after 2 years = 34 + 6

                                                                     = 40 years

Therefore, the required sum of their ages is 40 years.

#SPJ3

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