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What is the length of line MN in the picture below??
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use the Law of Sines for this, do you know it?
Not well.
\[\frac {A}{\sin(a)} = \frac {B}{\sin(b)}\] So let the capital A represent the length of a side. and let the lower case a represents the angle. like this: |dw:1387396628588:dw| Make sense?
Kinda. Thanks.
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so, we'll finish this together: if a=65, what would b=?
looking at the triangle I made with the image you put up
b=65
UM!
yep! good, so then if i said A=x+10 what is B=?
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B=3x
yep, now plug those into our equation from above, and post it up ^_^
15??
A=x+10 B=3x b=65 a=65 \[\frac {x+10}{\sin(65)} = \frac {3x}{\sin(65)}\] now solve for x ^_^
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