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If a number is even then it can be written in the form $2k$, where $k$ is an integer. Similarly, if a number if odd then it can be written in the form $2k+1$.
What can you say about the reminder when $a^2+b^2+c^2$ is divided by $8$ if $a, b, c$ are all odd?
This problem asks you to use your curve sketching knowledge to find all the solutions to an equation.
Can you find a three digit number which is equal to the sum of the hundreds digit, the square of the tens digit and the cube of the units digit?
How many numbers are there less than $n$ which have no common factors with $n$?