Given that the number $\overline{67y19}$ is divisible by 9, where $y$ is a digit, what are the possible values of $y$?
Given:
Given that the number $\overline{67y19}$ is divisible by 9, where $y$ is a digit.
To do:
We have to find the possible values of $y$.
Solution:
The number $\overline{67y19}$ is divisible by 9.
This implies,
The sum of its digits will also be divisible by 9.
Therefore,
$6 + 7 + y + 1+ 9$ is divisible by 9.
$23 + y$ is divisible by 9
If $y=4$, $23+4=27$ is divisible by 9.
The possible value of $y$ is $4$.
Related Articles
- Given that the number $\overline{35a64}$ is divisible by 3, where $a$ is a digit, what are the possible values of $a$?
- If $x$ is a digit of the number $\overline{66784x}$ such that it is divisible by 9, find the possible values of $x$.
- If $x$ is a digit such that the number $\overline{18\times71}$ is divisible by 3, find possible values of $x$.
- If $x$ denotes the digit at hundreds place of the number $\overline{67x19}$ such that the number is divisible by 11. Find all possible values of $x$.
- Replace $ ^{\star} $ by a digit in $388^{\star} 62$ so that the number is divisible by 9.
- If $\overline{98125x2}$ is a number with $x$ as its tens digits such that it is divisible by 4. Find all the possible values of $x$.
- if x + y = 50, what is the maximum value of the product of x and y that is possible?
- Is the digit divisible by the previous digit of the number in JavaScript
- If 631x is divisible by 3 , find all possible values of x ,if x is a digit.
- Find the number of all three digit natural numbers which are divisible by 9.
- Verify that \( y=9 \) is the solution of the equation \( \frac{y}{3}+5=8 \).
- If $\overline{3x2}$ is a multiple of 11, where $x$ is a digit, what is the value of $x$?
- Given \( \overline{\mathrm{AB}} \) of length \( 7.3 \mathrm{~cm} \) and \( \overline{\mathrm{CD}} \) of length \( 3.4 \mathrm{~cm} \), construct a line segment \( \overline{X Y} \) such that the length of \( \overline{X Y} \) is equal to the difference between the lengths of \( \overline{\mathrm{AB}} \) and \( \overline{\mathrm{CD}} \). Verify by measurement.
- In a 2 digit number the units digit is x and the ten\'s digit is y then the no is _______
- Find the least number of 5 digit that is exactly divisible by 16,18,24 and 30
Kickstart Your Career
Get certified by completing the course
Get Started