Question

how do i solve this?? geometry

Answer 1

well the top of thoes are telling you pi witch is 3.14

Answer 2

ok

Answer 3

If a function is periodic with a period of \(\pi\), then \(f(x)\) evaluated at \(x\), \(x + \pi\), \(x + 2\pi\), ... , \(x + k \pi\), for any integer k, will have the same value.
Does it look like the given function has the same value at those values of x?

Answer 4

would this be not periodic?

Answer 5

???

Answer 6

@mathstudent55

Answer 7

@bbcream14

Answer 8

what do you need help with @wagnermar

Answer 9

i dont understand how to solve this problem.... and there are many on this assignment that i am finishing up

Answer 10

@TheOcean help her please:)(: sis

Answer 11

kk

Answer 12

wait what are the choices they give you?

Answer 13

go up to the top it will show you

Answer 14

on the pic

Answer 15

nvm

Answer 16

kk i know

Answer 17

awww you guys are sisters

Answer 18

\[\Huge \begin{array}l\color{red}{\text{J}}\color{orange}{\text{e}}\color{#E6E600}{\text{l}}\color{green}{\text{i}}\color{blue}{\text{o}}\color{purple}{\text{s}}\color{purple}{\text{?}}\color{red}{\text{}}\end{array} \]

Answer 19

f(0),0.7,1.4,2.1,2.8,3m right?

Answer 20

:)

Answer 21

:)(:

Answer 22

lol yes we are:)(:

Answer 23

and am i right the answers are f(0),0.7,1.4,2.1,2.8,3

Answer 24

well i think you are

Answer 25

my options are if they are periodic or not periodic

Answer 26

ok good they ARE periodic.

Answer 27

yay

Answer 28

thank you guys for your help!! :D

Answer 29

It helps to know what a periodic function is.
A periodic function is a function that repeats itself.
A typical example of this is the sine function.