Question

An equation has solutions of m= -5 and m=9. Which would be the equation?

Answer 1

Answer:

$m^2-4m-45=0$

Step-by-step explanation:

There are many more answers to this question, but if we're asking for some kind of polynomial equation, any polynomial with two solutions is of degree two. If $m=-5$, we can also say that $m+5=0$, and if $m=9$, then $m-9=0$. We can combine these two statements by saying that $(m+5)(m-9)=0$ when either $m=-5$ or $m=9$. Expanding that equation out, we get the expanded form $m^2-4m-45=0$

Answer 2

Answer:

There could be many but one of them is

(m+5)(m-9)=0....