Ask your own question, for FREE!
Mathematics 18 Online
Nicole:

http://prntscr.com/s3ipa7

Nicole:

@darkknight

Nicole:

you are a great help btw ty

darkknight:

Try this one by yourself, see what you can getl

darkknight:

Start thinking about what trig function is going to help us in this scenario

Nicole:

Im thinking tan

darkknight:

Well yes. You have to remember that the trig function are all talking according to which angle you choose. The 2 sides are opposite and adjacent so yes it is tan.

darkknight:

Do you know how to set it up?

Nicole:

I know its the opposite over adjacent

Nicole:

but im wondering where the 43 would be

darkknight:

So this is how you set it up. Tan(angle) = (Opposite side)/(adjacent side) plug your values in. then to solve for the angle Tan^-1(Tan(angle)) = Tan^-1((opposite side)/(adjacent side)) angle = Tan^-1((opposite side)/(adjacent side))

darkknight:

You with me so far?

Nicole:

so tan (43)=(6)/(c) I got 6.4

darkknight:

rounding to the nearest tenth u got it right! Keep it up

Nicole:

Okay now im stuck lol

darkknight:

You got the right answer.

darkknight:

Where are ou stuck

Nicole:

No just to understand I mean so it was tan because there are 2 sides that are opposite and adjacent? just so I can know in the future

darkknight:

Here: The 3 main trig functions you encounter in geometry are Sin, Cos and Tan Sin (you use when the opposite and hypotenuse) \[\sin(\theta)=opposite/hypotenuse\] Cos( you use when the adjacent and hypotenuse) \[\cos(\theta) = adjacent/hypotenuse\] Tan (you use when the opposite and adjacent) \[\tan(\theta) = opposite/adjacent\]

darkknight:

So based on the sides respectively to the angle (theta) you would know which trig function to use.

Nicole:

Okay got it thanks

Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!
Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!