Math, asked by romanofnath, 1 year ago

two no are such that the ratio betwe iten them is3:5 if each us increased by 10 the ratio between the new no forned is 5:7 find the orginal no

Answers

Answered by Anonymous
35

Heya...

Here's your answer.........

let x , y are two numbers

x : y = 3 : 5

5x = 3y

x = 3y / 5 -----( 1 )

according to the problem given ,

if each is increased by 10 , the ratio between

the new numbers so formed is 5 : 7

( x + 10 ) : ( y + 10 ) = 5 : 7

7( x + 10 ) = ( y + 10 ) 5

7x + 70 = 5y + 50

7x + 70 - 50 = 5y

7x + 20 = 5y----( 2 )

substitute x value from equation ( 1 ) in ( 2 )

7× 3y/5 + 20 = 5y

( 21y + 100 ) / 5 = 5y

21y + 100 = 25y

100 = 25y - 21y

100 = 4y

100 / 4 = y

25 = y

Therefore ,

y = 25

put y = 25 in equation ( 1 ), we get

x = 3 × 25 / 5

x = 3 × 5

x = 15

Original numbers are x and y

= 15 and 25

===========================================================

✨✨✨✨BY BeWaFa ✨✨✨

____________________________________________________

Thanks...!!!

XD

Sorry baby 'wink'


aadarsh001: plzzzz
aadarsh001: gimme his name
aadarsh001: then i'll not disturb u
aadarsh001: tell his name
aadarsh001: plzzz
aadarsh001: plzzzzzzzzzzzzz
aadarsh001: plzzzzzzzzz
Answered by ruprekha36
7

Let the two numbers be 3x and 5x respectively.

ATP,

3X + 10/5X + 10 = 5/7

Or, 5(5x + 10) = 7(3x + 10)

or, 25x + 50 = 21x + 70

or, 25x - 21x = 70 - 50

Or, 4x = 20

Or, x = 5

Hence, the 1st number = 3x

= (3×5) = 15

The 2nd number = 5x = (5×5) = 25

HOPE IT HELPS YOU...

Similar questions