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Didn't you ask this before?
no its different question..
cot = 1/tan so find tan of your angle and then take the reciprocal e.g. \[\tan(\frac{\pi}{6}) = \frac{1}{\sqrt{3}}\] so \[\cot(\frac{\pi}{6}) = \frac{\sqrt{3}}{1}\]
Or maybe it was cos(x). It's the same idea as your previous one. Plug in your data.
thats what goes in the chart?
Not exactly, because \(\Large \frac{\pi}{6}\) isn't one of the options. But he showed you how to do it.
You would do the same calculation for each of your values.
can you just do it for me so i can see?
@campbell_st showed you exactly what to do. Just replace \(\large \frac{\pi}{6}\) with each of the values you need to find.
So you'll start by finding tan of \(- \pi\), and finding the inverse (1 over your answer). That will be your result for the first box.
cot(-π)
? @geoffb
Yes, exactly. And, as campbell said, \(\cot(-\pi)\) is just \(\large \frac{1}{\tan (- \pi)}\), which you can solve on a calculator easily.
I dont seem to be getting the answer! @geoffb
What is \(\tan (- \pi)\)?
i got 0
Good. And what is the inverse of that (1/0)?
are you asking me if it is (1/0)??
Sorry, I mean what is \(\frac{1}{0}\)?
What is one divided by zero? What does it equal?
when i plug it in my calculator it says "error"
A calculator will give you an error, or undefined. One divided by zero is infinity, so: \[\cot(- \pi) = \infty\]
Now plug in each of your values from your chart, and solve just like you did for negative pi.
ok so next is cot (-3pi/4)?
Yes. Easier to solve if you do: \[\Large \frac{1}{\tan (\frac{-3 \pi}{4})}\]
do you think you can set all of them up for me Please?
It's already set up in the chart. Nothing changes for each one. It's just 1 over tan of whatever is given in the chart.
do i simplfy it or evaluate it?
It might be best left in a fraction, if that's what you get.
so simplify?
I don't think you should end up with any fractions or decimals. You should be getting answers like 0, 1, and infinity.
I got 1
..so how would i set up the next one
@geoffb
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