To the nearest degree, the measure of angle Q is
|dw:1415590811071:dw|
looks like a job for the law of cosines
do you know it?
no i dnt understand how to solve this with cosines
I took notes, but I dnt know how they would get there answer for the steps.
ok we can do it
the easiest thing to remember is \[a^2=b^2+c^2-bc\cos(A)\] because the first part looks just like pythagoras
but that is for solving for one side if you want an angle you have to solve the above eqation and get \[\cos(A)=\frac{b^2+c^2-a^2}{2bc}\]
that makes \[\cos(Q)=\frac{9.4^2+6.2^2-8.8^2}{2\times 9.4\times 6.2}\]
evidently you want to use a calculator after that, you have the cosine of Q, to find Q, take the arccosine of that number
Do I solve it like this.. cos(Q)= 49.36/116.56 \[\cos^{-1} (.42) = 65.2\] ?
Or am I wrong ? @satellite73 sorry if I did that wrong
Join our real-time social learning platform and learn together with your friends!