f(x)=13/x-6 what is the domain of f
Oh, i see. you started a new post for this question.
the domain is the x-axis... but this time we have a restriction...
Do you mean \(f(x) = \dfrac{13}{x - 6} \) ?
I'm sure that's right... because there is a restriction for that function..
yes
for what value of x makes the entire function undefined ?
The domain is the set of values that x can have. A fraction can never have a denominator of zero. If the denominator is x - 6, then x - 6 cannot be zero.
it's similar to solving x - 6 = 0
To find what value makes the denominator zero, solve the simple equation: x - 6 = 0 What is x?
what do we need to do to have x by itself?
0
no.. we are solving for x for x -6=0
No. If x = 0, x - 6 = 0 - 6 = -6. That makes a denominator of -6 which is fine.
How do you solve the equation x - 6 = 0 for x?
how do we get x by itself? there must be some arithmetic somewhere x-6=0
Since you want to isolate x, and 6 is being subtracted from x, you add 6 to both sides.
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