Question

Determine the following functions as even,odd or neither.

(a) f(x)=|x|
(b) f(x)=x+1
(c) f(x)=x^5-x/1+x

Answer 1

if f(x) = f(-x) then function is even

Answer 2

Answers:

(a)even (b)and (c)Neither

Answer 3

\[f(x) =f(-x) \]Even^^\[f(x) = -f(x)\]Odd^

Answer 4

Right or wrong?

Answer 5

if f(-x)=-f(x) then function is odd

Answer 6

I know all that -_-

Answer 7

Just check my answers

Answer 8

whats and ?

Answer 9

Abs value function has \(f(x) = f(-x) \ \ \checkmark \)

Answer 10

a and c are correct
what about b?

Answer 11

For second, \(f(x) \ne f(-x)\) and \(f(x) \ne - f(x)\) for all \(x\). What do you think?

Answer 12

f(-x)=-x+1 so,Neither even nor odd

Answer 13

correct.

Answer 14

Yeah!

Answer 15

Thanks for the help guys :)