I have to use sum, difference, product, or half angle formulas for this problem to find the value sin5pi/8?
I can not get your question, Can you clerify it.
5pi/8 won't break down into addition nicely,\[\Large\rm \frac{5\pi}{8}=\frac{4\pi}{8}+\frac{\pi}{8}\]\[\Large\rm \frac{5\pi}{8}=\frac{2\pi}{8}+\frac{3\pi}{8}\]Both of those options leave us with really bad angles, 3pi/8 and the pi/8. So we'll have to try using subtraction instead.
thinking...
I really don't think there is a way to make that work. You instead need to use your Half-Angle Formula. Example: If trying to find \(\Large\rm \cos\left(\frac{5\pi}{8}\right)\) You would instead write it like this: \(\Large\rm \cos\left(\frac{5pi/4}{2}\right)\) And then apply your formula.
Hmm. Question says added or substracted. So maybe just \(\huge x=\frac{5\pi}{8}\) and y=0 or viceversa
so x+y=5pi/8 and x-y=5pi/8
It could be something else other than addition and subtraction. I have to use sum, difference, product, or half angle formulas
then I dont understand your question
I'll reword it
think of it this way you know the sin of 5pi/4 right?
-sqrt 2/2 I'm about to get on the bus for school so I wont be able to reply quickly after this
right 5pi/8 devided by two is 5pi/4 I hope this is enough hint
sery, oposite :) 5pi/4 devided by 2 is 5pi/8
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