Math, asked by narulaj3, 9 months ago

13.
The ratio of number of chocolates with Seoni and Varsha is 7:9.If Varsha has 14 chocolates more than Seoni,
then find the total number of chocolates with them.

Answers

Answered by kithu13
3

Seoni : varsha = 7:9

= 7x: 9x

9x - 7x = 14

2x= 14

x = 7

Total chocolates = 7x + 9x = 7×7 + 9×7

= 49+63

= 112

Hope this will help...

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Answered by Anonymous
8

Given :

  • The ratio of number of chocolates with Seoni and Varsha is 7:9.
  • Varsha has 14 chocolates more than Seoni.

To find :

  • Total number of chocolates with them.

Solution :

Consider,

  • Number of chocolates with Seoni = x .

Varsha has 14 chocolates more than Seoni.

Then,

  • Number of chocolates with Varsha = (x+14)

According to the question ,

\implies\sf{x:(x+14)=7:9}

\implies\sf{\dfrac{x}{x+14}=\dfrac{7}{9}}

\implies\sf{9x=7x+98}

\implies\sf{9x-7x=98}

\implies\sf{2x=98}

\implies\sf{x=49}

• Number of chocolates with Seoni = 49

• Number of chocolates with Varsha = (49+14) = 63.

Total number of chocolates with Seoni and Varsha ,

→ (49+63)

→ 112

Therefore, the total number of chocolates with them = 112.

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