An odd function is a function of a form 
where n is an odd number.
Some examples would be functions:
.
A formal definition of odd function is the following.
(Algebraic proof).
Let 
(real function).
The function is odd if the below equation is true for all x and -x for which the function is defined:
.
Hope this helps.
Answer:
D. ∠B≅∠Y, ∠A≅∠X, ∠C≅∠Z
Step-by-step explanation:
Corresponding angles are in the same order in both triangle names. That is, the corresponding angles are ...
(A, X), (B, Y), (C, Z)
Rigid transformations do not change any angles, so the angles of the image are the same as the corresponding angles of the original.
∠A≅∠X, ∠B≅∠Y, ∠C≅∠Z . . . . . matches selection D
Answer: in the parallelogram below w =
The customer gave me:
-- a ticket worth $5
-- a ticket worth $2
-- a bill worth $100
Total. . . . . . .$107
I gave him:
-- some gas worth $17.01
-- a ticket worth $ 5
-- two $1 tickets $ 2
-- a ticket worth $ 3
Total. . . . . . . .$27.01
The total value of everything we trade has to be equal.
I owe him ( $107.00 - $27.01 ) = $79.99 in change
Answer: not sure
Step-by-step explanation:
What does x represent?
