8 mod 7
Understand the Problem
The question is asking for the result of 8 modulo 7, which is the remainder when 8 is divided by 7.
Answer
$1$
Answer for screen readers
The answer is $1$.
Steps to Solve

Identify the division process We need to divide 8 by 7 and find the quotient and remainder.

Perform the division When we divide 8 by 7, we get a quotient of 1.

Calculate the remainder Now, to find the remainder, we use the formula: $$ R = A  (Q \times D) $$ where $A$ is the original number (8), $Q$ is the quotient (1), and $D$ is the divisor (7).

Substitute values into the formula Substituting the values, we have: $$ R = 8  (1 \times 7) $$ $$ R = 8  7 $$

Calculate the remainder Now, we calculate: $$ R = 1 $$

Conclusion about modulo operation Thus, the result of $8 \mod 7$ is the remainder, which is 1.
The answer is $1$.
More Information
The modulo operation finds the remainder when one integer is divided by another. In this case, since 8 is greater than 7, dividing results in a whole number quotient with a remainder of 1.
Tips
 Misunderstanding the modulo operation as just finding the quotient instead of the remainder. It's essential to remember we are looking for the value left over after division.