Math, asked by swati9698, 1 year ago

two numbers are in the ratio 5:3. If they differ by 18, what are the numbers.
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Answers

Answered by sanskruti100
5

Answer:

let the two numbers be 5x and 3x

there difference is 18 therefore

5x-3x=18

2x=18

x=18 upon 2

x=9

first no. is 5x

=5(9)

=45

second no is 3x

=3(9)

=27

therefore two numbers are 45 and 27

Answered by ButterFliee
4

GIVEN:

  • Two numbers are in the ratio 5:3
  • The numbers are differ by 18.

TO FIND:

  • What are the numbers ?

SOLUTION:

Let 'x' be the common in given ratios

  • First Number = 5x
  • Another number = 3x

We have given that, the numbers are differ by 18

According to question:-

\sf{\longrightarrow 5x - 3x = 18}

\sf{\longrightarrow 2x = 18}

\sf{\longrightarrow x = \cancel\dfrac{18}{2}}

\bf{\longrightarrow \star \: x = 9 \: \star}

The value of 'x' is 9 

Put the value of 'x' in numbers:

\sf{ 5(9) = 45}

\sf{ 3(9) = 27}

Hence, the two numbers are 45 and 27

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