Question

Graph the equation written:

Answer 1

\[f(x)=\frac{ 1+|3-x| if x is \neq 3 }{ 2 if x =3 }\]

Answer 2

What?
\(f(x)=\dfrac{1+|3-x|}{2},~\text{if x}\ne3,~ \text{if x}=3\)
Is this the question?

Answer 3

Yes but the x unequal to 3 goes for the top and the x=3 is for the denominator

Answer 4

I have never seen an equation in that form where the location of.... just.... um.
@nincompoop
Would you mind looking at this?

Answer 5

Alright, Well see what this person says. Lol

Answer 6

Its a part of limits with calculus

Answer 7

I guess nin is busy.

Answer 8

Its alright. Wanna help with another one?

Answer 9

the function doesnt have a denominator right??

Answer 10

its not a function. its for a limit to be graphed. Look at the very first one @hantenks

Answer 11

The fraction was to keep them separated.

Answer 12

\[F(x)= 1+|3-x|; if x \neq 3\]

Answer 13

\[Then 2 if x=3\]

Answer 14

THAT is what confused me.

Answer 15

Ohhhh, I'm sorry. I didn't know.

Answer 16

But its asking for it to be graphed.

Answer 17

ohkzz..

its simple if you can graph the 1st part of f(x) at x not equal to 0..
for it you need to know how to draw |x| graph

m posting it..

Answer 18

So graph

y=1+|3-x| which is just a transformation of an abs value function.

But, at x=3, you need an "open circle" for the value you get for y, and then a closed circle at the point (3,2).

Answer 19

So what exactly would I want to do first.