WILL FAN AND MEDAL What is the measure of angle J in the triangle below? Drawing is not to scale.
I really don't understand this and need help, if someone can guide me through it, or someone has done this. Please and thank you!
Do you know the law of sines?
I know that Sine=Opposite/Hypotenuse
\[\frac{ \sin(103) }{ 16 }=\frac{ \sin(J) }{ 11 }=\frac{ \sin(K) }{ JL}\]
okay, so you have: \[\frac{ \sin(103) }{ 16 }=\frac{ \sin(J) }{ 11 }\] In this equation, you have only one unknown. Can you see that? Can you see what to do?
So I just have to find the variable, J, now, right?
I believe that is what the question is asking for after all, yes :P
And do you know how to find J?
Cross multiply, and then go from there?\[11 \times \sin(103) = 16 \times \sin(J)\]
That is absolutely valid, yes. Continue ^_^
https://gyazo.com/44679c55825358a2a353d5e403cdbac3 I got this a 0.66988.... But I don't know what to do with the sin part of J??
Does anyone know what to do??
Y'all are overcomplicating this: \[\frac{ 16 }{ \sin(103) } =\frac{ 11 }{ ? }\]
That's what I did, except the fractions were in reverse, and if you cross multiply, you get the same thing, 0.67, and I think yuour suppose to do asin(0.67) i.e. sin^-1 (0.67) I seriously have no idea, if that is right, because that equals 42.067...
@Ms-Brains
@kayders1997 Can you please help my friend here?
Sorry, Girl I got no clue.
K, thanks anyway :)
You have to take the inverse sin
Here let me try quick
GURRRRLLLLLLLLL lemme help ya out: "I seriously have no idea, if that is right, because that equals 42.067..." 42 degrees ;)
Yeah, I did asin on the calculater, which is the inverse, but I don't know if it is correct
That is what I got
What did you get?
Make sure your calculator is in degree mode
Than cross multiply
Yay :)
Thanks @Aveline
And @kayders1997
I just wanted to be sure :)
We're here to help :) if you need help you can always comment my name :)
K, thanks, I'll close this and tag ya'll if I have another hard question :)
Sounds good :)
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