What's the inverse function of y = -3?
x = -3
It is not function so...
so does it have an inverse function
You can write it as y = 0x-3 Then interchange the x and y x = 0y - 3 or x = -3 But x =-3 is a vertical line and it is not a function.
So no inverse function? This is what Firejay5 and I want to know...
No. It does not have an inverse function. It has an inverse but the inverse is not a function.
so how should I explain it? It's not an inverse, because
Well... The inverse of y = -3 is x = -3, but x = -3 is not function so no inverse function.
A constant function does not have an inverse. Read about it on page one at this link: http://tinyurl.com/cnb9xc4
That is the first time I ever heard that. We know that the inverse is not a function but does that mean it doesn't have an inverse? The function and its inverse do have symmetry about the line y = x.
I am putting it, "No inverse, because a constant can't be an inverse
would that be the right answer to the question
So y = -3 has an inverse, however that inverse is not a function.
@kropot72 the question that it asked me to do for each problem. Find the inverse for each one and graph it, so I can't graph it right
Well you could graph the inverse ( x = -3 ) and make a note that it is not the graph of a function.
what about y = -3
The question appears to just require you to graph the inverse function and not the original function ( y = -3 )
I meant to add graph the function and its inverse
Don't you know how to graph y = -3 ?
yes
and x = -3 ? Just note that x = -3 is not inverse function.
I will
what's g(x) = 2x + 3 over 6
\[g(x) = \dfrac{1}{3}x + \dfrac{1}{2}\]
\[\frac{ 2x + 3 }{ 3 }\]
2x + 3 over 6 or 2x + 3 over 3?
@satellite73
Yup, it is g(x)=1/3 x+1/2
when I graphed it it was only 1 line
It is because 1/3 x+1/2 is linear function.
what about 2x + 3 over 6
Same thing. It is linear function.
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