sin cos and tan help with a triangle. http://prntscr.com/2xep14
@shamil98
\(a\) is the easiest one since they have to add up to \(180\)
yah 76º sorry i got that akready
ok then it is the law of sines from here on in
okay
its a question in the section before they teach us law of sines
so it should be answered without law of sines
\[\frac{6}{\sin(42)}=\frac{x}{\sin(62)}\] or \[x=\frac{6\sin(62)}{\sin(42)}\] and a calculator
similar for \(y\)
you good from there?
sorry my internet stopped working
yeah it is the site, not you you good now?
is this sine law?
yes
\[\frac{a}{\sin(A)}=\frac{b}{\sin(B)}=\frac{c}{\sin(C)}\] where the upper case angle is opposite the lower case side
if you know any three of the four numbers, you can find the fourth, which is why the first step was \[\frac{6}{\sin(42)}=\frac{x}{\sin(62)}\]
okay. thanks i understand now.
yw
what do you do when your question is answered? how do you delete it?
@satellite73
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