Math, asked by Nagasasi41711, 3 months ago

Of 5500 is divided between vivek and Deepak in the ratio of 6:5 who will get more and how much more ?

Answers

Answered by Anonymous
11

SOLUTION:

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ANSWER:-

  • \rightarrow \sf  \purple{Vivek's  \: share = 3272 \dfrac{8}{11} }

  • \rightarrow \sf  \pink{Deepak's \:  share = 2727 \dfrac{8}{11} }

GIVEN:-

5500 is divided between vivek and Deepak

Ratio of vivek and deepak = 6:5

TO FIND:-

Who will get more and how much more ?

SOLUTION:-

Let us assume vivek's share as 6x

Let us assume deepak's share as 5x

And total share = 11x

STEPS TO DO:

 \rightarrow \sf Vivek's  \: share = \dfrac{6x}{11x}\times6000

\rightarrow \sf Vivek's  \: share = \dfrac{6 \cancel{x}}{11 \cancel{x}}\times6000

\rightarrow \sf Vivek's  \: share = \dfrac{6}{11}\times6000

\rightarrow \sf Vivek's  \: share = \dfrac{6}{1}\times545 \dfrac{5}{11}

\rightarrow \sf Vivek's  \: share = 6\times545 \dfrac{5}{11}

\rightarrow \sf Vivek's  \: share = 3272 \frac{8}{11}

Then,

\rightarrow \sf Deepak's \:  share = \dfrac{5x}{11x}\times6000

\rightarrow \sf Deepak's \:  share = \dfrac{5\cancel{x}}{11 \cancel{x}}\times6000

\rightarrow \sf Deepak's \:  share = \dfrac{5}{11}\times6000

\rightarrow \sf Deepak's \:  share = \dfrac{5}{1}\times545 \dfrac{5}{11}

\rightarrow \sf Deepak's \:  share = 5\times545 \dfrac{5}{11}

\rightarrow \sf Deepak's \:  share = 2727 \dfrac{8}{11}

THEREFORE:

Vivek's share = 3272 8/11 and deepak's share = 2727 8/11.

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Answered by Anonymous
3

Question:-

  1. Of 5500 is divided between Vivek and Deepak in the ratio of 6:5 who will get more and how much more ?

To find,

  • Who has got the more shares and how much more are they from each other?

Given that:-

  • Ratio of Vivek and Deepak = 6:5

Let,

  • Vivek's share be = 6x
  • Deepak's share be = 5x
  • And the total share of Vivek and Deepak = 11x
  • Let Vivek be (x) and Deepak be (y)

Solution:-

   Vivek's share :-

\rm x=\dfrac{6x}{11x} \times 6000\\ \\\rm x=\dfrac{6}{11} \times 6000\\ \\\rm x= 6 \times 545 \dfrac{5}{11}\\ \\\rm x=3272 \dfrac{8}{11}

  Deepak's share:-

\rm y=\dfrac{5x}{11x} \times 6000\\ \\\rm y =\dfrac{5}{11} \times 6000\\ \\\rm y=5 \times 545 \dfrac{5}{11}\\ \\\rm y=2727 \dfrac{8}{11}

Hence,

Deepak's share = 2727 8/11

Vivek's share = 3272 8/11

Therefore, Vivek's share is more

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