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Simplify completely: (x^2+4x-45)/(x^2+10x+9x)
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first you have to factor top and bottom part
\[\frac{ x^2+4x-45 }{ x^2+10x+9 }\]
+9x?
Ah
Do as Nnesha says, factor the top and bottom :)
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What are the restrictions on the variable?
What do you get when you factor the numerator?
Hint: What adds up to 4, and what two products give you - 45.
x-1?
\[\frac{ x-5 }{ x+1 }\]
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Good
What are the restrictions on the variable?
Looks like -9 and -1
Thank you.
@iambatman why -9?
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You have to still consider \[\frac{ (x+9)(x-5) }{ (x+9)(x+1) }\]
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