Find the domain of the following function: f (x) = (3x+5) / (4x^2+9) I know that the denominator cannot be equal to zero, but I'm getting stuck after that
https://www.khanacademy.org/math/algebra2/functions_and_graphs/domain_range/v/domain-of-a-function
Sorry determine what value for x would be in the equation 4x^2+9 =0
X would equal the sqr root of -9/4
So the domain would be x is not equal to + or - sqr root (9/4)?
X^2 = -9/4 or as you show x = square root of -9/4. Are either of these possible?
You there?
No, they will both give an answer of zero
denominator is never 0 for any real value of x.
There is no value that will result in a denominator of zero then, correct?
so domain is all real values.
Thus x can be all real numbers
correct.
Neither one of those are possible.
Yes, @surjithayer . I know that the denominator cannot equal zero. I'm having trouble with finding the domain
domain is the value of x which can satisfy the given relation. here x can have all real values so domain is all real values .
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