<p>mm well in the barrons book it says
even functions are symmetric about the y-axis
so i tried to graph all those equations
but all of them were symmetric…(well i think?)</p>
<p>thanks for ur help, but i still don’t get it lol</p>
<p>a. it is an even function because plugging in both -x and x would be x.
b. it is an even function because plugging in both pi/2 and -pi/2 would be undefined
c. well, it is not an even function, and is not also an odd function, too
d. it is not an even function since it looks like a parabola, but shifted to the left y-axis
That’s all I got.</p>
<p>Sometimes, you can look to see if it’s an even function by looking at the exponents. If all the exponents are even, it’s even. If all the exponents are odd, it’s odd. However, be careful. For example, f(x) = x^2 + x is not an even function, since it contains both an even exponent (2) and odd exponent (1).<br>
You must remember your trig functions as follows:
f(x) = sin x is an odd function
f(x) = cos x is an even function
f(x) = tan x is an odd function</p>
<p>so d is the answer because the sin x immediately tells us it’s not an even function?</p>
<p>anyone back that up?
or disagree with that?</p>
<p>the other thing that ****es me off is barrons explanation said u can graph all of them and the one that is not symmetrical about the y axis is the answer
i graphed em and they are ALL symmetrical (atleast i think)</p>
<p>also when we graph the answer choices, do we graph the answer choices or the negative form of the choices??</p>