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Hi! So, can you get any clues from the equation \(f(x)=2^x +2\)?
So it could be either c or d right?
Actually, the \(y\)-intercept is where \(x=0\), and \(f(2)=~2^0+2~=~1+2~=~3\)
For another assignment I had yeah, we get ordered pairs on them right?
:)
Oh that just confused me
Np! Probably just looked at it too fast or something :)
Ha nice pun...
Isn't quadratic something like \(x^2+2x+1\)? I'm not great with math terms, but I thought that's what that was..
as long as it has that x^2 its quadratic if its x^3 +3=0 its cubic in standard form it would look like x^3 + 0y +3= 0
Where would you get the y^2 from?
its multiplied by 0 you get nothing
Oh, okay, is it okay to discard it since it = 0?
Here's the thing for your problem. Do you know what it means to have a negative exponent?
if you put it in standard form that is THIS IS NOT YOUR PROBLEM ITS AN EXAMPLE !!!!!!! example of a cubic with 2 terms x^3 + 3 = 0 x^3 +0y^+ 2 +3=0 ( hope i did this correctly because i feel pressure on me)
scratch the 2
Haha, no pressure @iforgot !
its a y^2
Thanks for explaining that - I think I remember that :)
so theEric, has shown \[f(0)=2^0+2=1+2=3\] so the coordinate of the y-intercept is (0,3) another point you can find on the line \[f(x)=2^x+2\]is when x=1, ie (1,?) \[f(1)=2^1+2=2+2=?\]
Lots and lots of pressure. Negative exponent = the graph goes negative as well? Also, wouldnt you add the 2 and 3 on the equation?
Oh okay
if super smart people are typing for so long i think i am doing something wrong
Lol, hes back! Pressure. But, from what theEric said about negative exponents wouldnt it be d?
So UnkleRhaukus helped you by finding the coordinates at two points, and there is only one graph that actually has those coordinates! Did you see that @Athentsu ?
And it's just like @iforgot 's idea of making a table of values! So you know, a negative exponent just puts the number into the denominator. \(5^{(-2)}=\dfrac{1}{5^2}\)
Are you confident in the answer yet?
Yeah, now i am. Im sure its the last one
And I agree! :) Congrats!!
Thanks! You were all a great help.
:)
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