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Remember the "Law Of Cosines" you can start with: \[A ^{2} = B ^{2} + C ^{2} - 2bc COS (A)\] Then solve for cos(A) or go right to: \[\cos(A) = B ^{2} + C ^{2} - A ^{2} \over 2bc\] calculator exercise now (replace a by 34, b by 28, c by 15) = 101.1 then round it down and your answer is triangle 28, 15, 34 angles Hope this helps you, have a nice day. Tag me on anymore you need help with! :)
wait which equation am I using ? @DatChinookGuy
a^2 = b^2 + c^2 - 2bc*cos(A)
ok so i got 1156=784+225-840 cosA
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and then 147=-840 cosA
Correct!
Ok! and now how do i solve from there? 147-(-840)? and the cos A? @DatChinookGuy
63, a^2=b^2+c^2 -2bc(cos(A)) *63*
what is 63? @DatChinookGuy
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