This is a trigonometric function question.
Find the value of Tan(a-b) if a=3/5 and b=5/13 \[Tan(\frac{3 }{5}-\frac{5 }{13} )\] I did, using the Cos(a-b) and Sin(a-b) identities so far. \[Tan(\frac{3 }{5}-\frac{5 }{13} )= \frac{Sin(\frac{3 }{5}-\frac{5 }{13} ) }{Cos(\frac{3 }{5}-\frac{5 }{13} )} \]I'll post this now becuase I might disconnect, but i know how to go a little farther and then I am stock, pliz wait....
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Are those inverse functions?
\[\huge\color{blue}{ \frac{ Sin\frac{3 }{5} Cos\frac{5 }{13} -Cos\frac{3 }{5}Sin\frac{5 }{13} }{ Cos\frac{3 }{5}Cos\frac{5 }{13}+Sin \frac{3 }{5}Sin \frac{5 }{13} } } \] No, not inverse functions, just solving.
I doubt if they are not inverse functions. The numbers 3, 5, 13 only pop up in the case of sides, not angles. Well anyway, interesting question (?).
\[3^2+\color{blue} { 4^2 } =5^2~~~~and~~~~~~~5^2+\color{blue} { 12^2 } =13^2 \] they are AGAIN, TRIGonometric, not inverse functions.
@ParthKohli \[Tan = \frac{ o }{ a }\] \[\sin = \frac{ o }{ h }\] \[\cos = \frac{ a }{ h }\] \[\frac{ \sin}{ \cos } = \frac{ o/h}{ a/h }\] \[= \frac{ o }{ a } = \tan\] thus, \[\tan(a) = \frac{ \sin(a) }{ \cos(a) }\]
Yeah, I'm fine with that.
I know those, SOHCAHTOA, but not sure how to apply.
Trigonometric functions are of angles.
And this is?
@StudyGurl14 yeah, thanks.
@SolomonZelman , I was just showing @ParthKohli them because she thinks they are inverse functions
see my last huge-blue fraction? that's where I got up to.
We do not take the sin, cos or tan of sides, but angles.
Well, anyway, good luck.
What are youtrying to say? there is a mistake in what I did so far? please point it out then. If not then idk what is your point.
true, @ParthKohli , you take the inverse of sin, cos, tan, of sides to find the angles. I see what you're saying
I need help continuing, not arguing about the definition of trigonometric functions.
lol @SolomonZelman
There is no way to continue manually.
areyou making me repost the question saying I won't help you for whatever reason, or what the hack is going on (osrry) I just need help if that's not hard. This shouldn't be hard for OS, common guys. Also I am not deadly stupid and workable.
I'm sorry to interrupt you.
WHAT?!
I'm trying to remember other trig ratios (like the tan = sin/cos)... Also, @ParthKohli , there could be such thing of 3/5 of a degree....
I know I think!
You are correct, but whoever assigned this problem should know that there isn't a workable solution to this problem.
I don't have a calculator for trigonometric functions can someone tell me what \[Sin^{-1}~3/5,~~Cos^{-1}~3/5,~~Sin^{-1}~5/13,~~Cos^{-1}~5/13\]are ?
I THINK YOU MEAN TAN A=3/5 TAN B=5/13
YEs!
sin-1 (3/5) = apprx. 36.8699
DUDE, THOSE ARE INVERSE FUNCTIONS
the ones I ported just now, yes
cos^-1 (3/5) = apprx. 53.1301
I am redoing this. 3/5-5/13+ I'll solve
Well, take it as 37 and 53.
sin^-1 = 5/13 = apprx. 22.6199
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