Question

yay trig huehuehuehue

Answer 1

wait. lemme get the question.

Answer 2

is c always negative?

Answer 3

phase shift c/b

Answer 4

oh dear
c is probably a variable, so it could be positive or negative

Answer 5

no but its to find it right?

Answer 6

to find what?

Answer 7

phase shift

Answer 8

phase shift of what?

Answer 9

this is why screenshots are my best friend

Answer 10

how about a nice screen shot
or light box or whatever those things are

Answer 11

yee you already know

Answer 12

http://prntscr.com/b83l4b looki

Answer 13

ok yikes
this is my guess
the phase shift for \[\sin(bx-c)\] is \[\frac{c}{b}\]

Answer 14

so for example the phase shift for \[\sin(2x-3)\] would be \(\frac{3}{2}\)

Answer 15

and the phase shift for \[\sin(4x+1)\] would be \[-\frac{1}{4}\]

Answer 16

so its -c/b

Answer 17

look don't confuse yourself

Answer 18

they say it is \(\frac{c}{b}\)
that is for \[\sin(bx-c)\]

Answer 19

for some unknown reason they put the minus sign here \[\huge \sin(bx\color{red}-c)\]

Answer 20

don't confuse myself? that a little much to ask, you know thats my thing.

Answer 21

and said the phase shift was \(\frac{c}{b}\)

Answer 22

thats*

Answer 23

ohh okay so its just the opposite

Answer 24

but if they had writte \[\huge \sin(bx\color{blue}+c)\] then it would be \[-\frac{c}{b}\]

Answer 25

OUI. Ill write that down. thanks chu

i already know "yw"

Answer 26

here is the way to find it without memorizing anything

Answer 27

spose you got \[\cos(3x-7)\] and you want the phase shift
solve \[3x-7=0\\
3x=7\\
x=\frac{7}{3}\] and that is your phase shifty shift

Answer 28

yw

Answer 29

called it huehuehue

but frfr thank you

Answer 30

is that how they chortle in hawaii? huehuehue?

Answer 31

rae jay watch this. you'll know what i mean. check pm.