What can't x equal?

Question

In order for 1/x^2 to be true, what can't x equal? In other words, f(x)=1/x^2 has a domain of what?

Answer 1

We have f(x) = 1/x^2

Put x= 0

then f(0) = 1/0^2 = 1/0 ==> impossible

Domain of x : R/{0} (e.g: real numbers but 0 is
not include there)

Answer 2

This function has a vertical asymptote at x=0, meaning x cannot equal 0. Domain is all x except 0.

Answer 3

It has a domain of all real numbers not equal to 0. Every other number works.

Answer 4

in case you have x/y = 0, then multiply the two factors via y to acquire x = 0. that is not significant what y is as long as y isn't 0 itself. x/y = 0 isn't comparable to x = y for in actuality a similar reason. x might desire to be 0 in the 1st equation, yet while x = y then y may well be 0, and you are able to truly not divide via 0. in case you're making use of in many cases used gadgets (and you may desire to be - T might desire to be in seconds and g might desire to be in meters in line with 2nd squared), then L will yield meters. achieved!

Answer 5

x cannot equal 0

Answer 6

If i recall, x cannot be equal to 0 because it would make the denominator equal to zero and nothing can be divided by zero. I hope that helps.

Answer 7

You can't divide by zero.
x^2 = 0 when x = 0
Domain = all real numbers except 0.

Answer 8

zero 0

Answer 9

x cannot equal zero because you cannot divide by zero
the domain is all real numbers where x does not equal zero

Answer 10

x cannot equal zero, because you cann't divide a number by 0.