Question

determine the value of *x*, if any, at which each function is discontinuous

Answer 1

only hints plz

Answer 2

In this case, the function is discontinuous when the expression in the denominator is equal to zero. So set the expression in the denominator equal to zero then solve for \(x\)

Answer 3

no factors

Answer 4

So what does that tell you?

Answer 5

let me think

Answer 6

If you attempted to solve for \(x\) and got imaginary numbers, then that means what?

Answer 7

no vertical asymptotes aka discont

Answer 8

No vertical asymptotes therefore the function is:
A: Continuous
or
B: Discontinuous

Answer 9

continuous

Answer 10

Correct

Answer 11

sorry i forgot to put *aka no discont* my bad

Answer 12

but wait...

Answer 13

Because if you graph the function and trace it, there's no need to lift the pencil

Answer 14

let me check the answer

Answer 15

yes i remember that rule

Answer 16

It should be something like {} which is empty set

Answer 17

sorry i didn't get what u mean

Answer 18

Nevermind. Go ahead and check the answer.

Answer 19

kkk

Answer 20

It should say something along the lines of the function is continuous or it should say there are no x values for which the function is discontinuous

Answer 21

yup its continus for all real numbers xeR

Answer 22

Very good.

Answer 23

thanks bro

Answer 24

No Problemo