0
You visited us 0 times! Enjoying our articles? Unlock Full Access!
Question

The sum of digits of a two digit numbers is 11. If the digit at ten's place is increased by 5 and the digit at unit's place is decreased by 5, the digits of the number are found to be reversed. Find the original number.
  1. 83
  2. 28
  3. 82
  4. 38

A
83
B
28
C
82
D
38
Solution
Verified by Toppr

The correct option is D 38

Let the digits be x and y then:

x+y=11

(x+5)=y

x+(x+5)=11

2x=115

2x=6x=3

Nowy=113=8

Hence number is 38

Was this answer helpful?
0
Similar Questions
Q1
The sum of digits of a two digit numbers is 11. If the digit at ten's place is increased by 5 and the digit at unit's place is decreased by 5, the digits of the number are found to be reversed. Find the original number.
View Solution
Q2
In a two digit number, digit at the ten's place is twice the digit at unit's place. If the number obtained by interchanging the digits is added to the original number, the sum is 66. Find the number.
View Solution
Q3
The digit at the ten's place of a two digit number is four times that in the unit's place. If the digits are reversed, the new number will be 54 less than the original number. Find the original number.
View Solution
Q4

In a two digit number, the digit at the ten's place is thrice the digit at the unit's place. If the number obtained by Interchanging the digits is added to the original number, the sum is 44. Find the number.


View Solution
Q5
The digit at the ten's place of a 2-digit number is double of the digit at the unit's place. If the sum of this number and the number formed by reversing the digits is 33. Find the number.
View Solution