Classify each function as even, odd, or neither even nor odd. drag the choices into the boxes to correctly complete the table. (see picture)

The function

f(x) is even

g(x) is neither even nor odd

h(x) is odd

Steps:

for an even function it holds that f(-x) = f(x):

f(-x) = (-1)^6 x^6  - (-1)^4 x^ 4 = x^6 - x^4 = f(x) => f is even

for an odd h(x) it holds that h(-x) = -h(x):

It is easy to show that g(x) does not match any of the two possibilities above.

f(x) is an even function, g(x) is neither odd nor even and h(x) is an odd function.

Step-by-step explanation:

Since we have given that

We will check it for even or odd:

Consider ,

So, it is even function.

So, g(x) is neither even nor odd.

so, it is odd function.

Hence, f(x) is an even function, g(x) is neither odd nor even and h(x) is an odd function.

hi there!

step-by-step explanation:

a roof pitch is basically for every inch rise there is 12 inches run.

the height of the roof is also known as the rafter.

formula: rafter^2 = rise^2 + run^2

rafter^2 = 5^2 + 12^2

rafter^2 = 25 + 144

rafter ^2 = 169"^2

the height of the roof from the lowest point to the highest point is 169"^2.

hope this : )