Am I right?
#1 is wrong.
Law of sines can be used for any triangle whether it is a right triangle or not.
ok
#2 is also wrong...
and I can't properly see the angles for question 3...
For the second one is it the last one?
@TheSmartOne
Question #3 is also wrong .-.
And again you got #2 wrong... .-.
For #3, You have to use the law of cosines: \(\sf\Large b^2 = a^2 + c^2 - 2abcos\beta \)
how do I find C though?
For #2, You have to use the law of sines. \(\sf\Large\frac{sin\alpha}{a}=\frac{sin\beta }{b}=\frac{sin \gamma }{c}\)
Oops, my bad. We have to use law of sines for #3 also.
Or, if you are really lazy and don't want to do any work, you can use an online calculator to figure it out for you: http://www.mathwarehouse.com/triangle-calculator/online.php
I have a graphing calculator with me, how wold I type it in for #2?
Because I typed in sin(7)/7 and got 0.174099062
\(\sf \Large \frac{sin45}{a}=\frac{sin\gamma}{7}\) To find \(\sf \gamma\) \(\sf \gamma = 180 - 110 - 45\) And then do sin of that and solve for \(\sf a\)
So Sin(25)/7?
Now do the cross mutliplication
@TheSmartOne may you help me?
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