Let ${x}^{2}-mx+24$ be a quadratic with roots $x}_{1}\text{}\text{and}\text{}{x}_{2$ . If $x}_{1}\text{}\text{and}\text{}{x}_{2$ are integers, how many different values of m are possible?

sexoagotadorogyr
2022-03-23
Answered

Let ${x}^{2}-mx+24$ be a quadratic with roots $x}_{1}\text{}\text{and}\text{}{x}_{2$ . If $x}_{1}\text{}\text{and}\text{}{x}_{2$ are integers, how many different values of m are possible?

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Melody Gamble

Answered 2022-03-24
Author has **10** answers

So, the number of positive factors are

which will just be doubled if we permit negative factors

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(Write your answer in the form ax+by+cz. For example "2x+3y-4z")

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(Write your answer in the form ax+by+cz. For example "2x+3y-4z")

I have this question to solve, but I don't have any idea how to solve this. Help me.