Math, asked by vandanamishra251285, 8 months ago

please give the full solution​

Attachments:

Answers

Answered by amanraj143
1

Step-by-step explanation:

hey mate

let the unit digit be x

and the tens digit be y

then. assuming x>y

Applying the first condition we get

x-y= 5--------------(i)

now

Number formed = 10y+x

Interchanged number = 10x+y

Applying second condition we get

10x+y+10y+x= 99

=> 11x+11y=99

=> 11(x+y)=99

=> x +y= 99/11

=>x+y= 9

now in the first equation

x-y= 5. [ Adding both equations ]

x+y= 9

2x= 14

=>x = 7

Now y = x-y= 5=> 7-y= 5=>-y= 5-7

=>-y= -2

=>y= 2

so

Original number is 10y+x = 10*2+7 = 20+7= 27

hope it helps

Answered by rounaq47
0

Answer:

One'digit =x

Ten's digit=10(x+5)

=10x+50

Adding them

x+10x+50

=11x+50

Interchanging. them

One'digit=x+5

Tens's digit= 10(x)

= 10x

Adding them

x+5+10x

=5+11x

Adding the original and resulting number

11x+50+5+11x=99

22x+55=99

22x=99-55

22x= 44

x=2

Hence

One digit=2

ten's digit=2+5

=7

The number can be either 27 or 72

Also,by adding the numbers ,we get 99..

Similar questions