Math, asked by karedlasyamkumar443, 7 months ago

18. Anil wanted to distribute a certain number of chocolates with him to his two sons X and Y in the ratio 6 : 7. But Anil thought that he had 26 chocolates more than what he actually had and gave 126 chocolates to Y distributing chocolates in the same ratio. If Anil was aware of the exact number of chocolates, what would be the share of X? 

Answers

Answered by GujjarBoyy
10

Step-by-step explanation:

Let the no. of chocolates Rajesh got be x

∴ Total no. of chocolates =2x+1

Rajesh distributed his share equally among three of his friends and was also left with a chocolate.

∴(x−1) can be divided into 3 equal parts (assumed p)

∴x=3p+1 ....... (i)

As it is given that, one of the three distributed his share equally among four of his friends and was left with no chocolate.

∴p can be divided into 4 equal parts (assumed a)

∴p=4a

Substituting the value of p in eq (i), we get

x=3×4a+1

⇒x=12a+1

⇒(x−1)=12a ......... (ii)

∴(x−1) can be divided into 12 equal parts.

Therefore, 49 is the only value of x among given options which clearly defines equation (ii)

Hence, 49 is the correct answer.

MARK AZ BRAINLIEST....

Answered by siddharthgurjar550
9

Step-by-step explanation:

Let the no. of chocolates Rajesh got be x

∴ Total no. of chocolates =2x+1

Rajesh distributed his share equally among three of his friends and was also left with a chocolate.

∴(x−1) can be divided into 3 equal parts (assumed p)

∴x=3p+1 ....... (i)

As it is given that, one of the three distributed his share equally among four of his friends and was left with no chocolate.

∴p can be divided into 4 equal parts (assumed a)

∴p=4a

Substituting the value of p in eq (i), we get

x=3×4a+1

⇒x=12a+1

⇒(x−1)=12a ......... (ii)

∴(x−1) can be divided into 12 equal parts.

Therefore, 49 is the only value of x among given options which clearly defines equation (ii)

Hence, 49 is the correct answer.

MARK AZ BRAINLIEST....

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