Find all numbers that must be excluded from the domain of the rational expression.?

Find all numbers that must be excluded from the domain of the rational expression.

(x-9)/(x^2+4x-45)

greenhart2013-07-03T10:39:07Z

The numbers that must be excluded from the domain are all the numbers that make the denominator = 0.
x^2+4x-45 = 0
(x+9)(x-5)= 0
so -9 and 5 must be excluded from the domain.

?2013-07-03T10:52:09Z

The denominator of this expression can never be equal to zero.
So we will factor the denominator in order to determine at what x values the denominator will be zero.

x^2 + 4x - 45 = 0
(x+9)(x-5)=0
x = -9, 5

Therefore x cannot equal -9 or 5.
so the domain is
D: {x | x ≠ -9, 5}

Douglas2013-07-03T10:45:22Z

factor the denominator. The denominator can NOT be equal to zero.
(x^2+4x-45) = (x-9)(x+5)
neither of this may equal zero
x=9
or
x = -5
exclude ( 5, 9)

jerry2014-12-14T05:23:04Z

find all numbers that must be excluded from the domain of the rational expression- x+5/x^2+8x+7

Amar Soni2013-07-03T10:44:51Z

Put x^2 +4x-45 =0
(x+9)(x-5) =0
or x =-9 and x=5
All real numbers except x =-9 and x=5 ..............Ans