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Hello,
I am currently trying to make a difficult trig proof for my maths lesson. If someone could help me make one, that would be very helpful. I have been given a left hand side, ((cosec(x))^2)\(2+cot(x)). I need it to be changed into something as different as possible from the original, with as many difficult steps as possible, without a very long right hand side. Feel free to use all trig rules.
If someone could do this for me it would be great.
Thanks in advance,
James
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That's a bit of a strange task. Normally you'd just want to make it as simple as possible.
One identity that will probably help you is that cosec² x = 1 + cot² x. Using that will help you get everything in terms of cot.
After that, there are lots of things you could do. You'll have a fraction where the numerator is of higher order than the denominator, so you could try algebraic division on it if you wanted.
Or maybe you could use a few more identities to turn the cots into different functions, to make it look more different. There are tons of things you could do.
Why did the vector cross the road?
It wanted to be normal.
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I basically need a trig proof out of ((cosec(x))^2)\(2+cot(x)) so ((cosec(x))^2)\(2+cot(x)) = ..... but it needs to be as complex and compact as possible with lots of steps involved. Thankyou for replies so far.
Yeh basically, but I want it to be as difficult as possible to get to.
Cheers,
James
you're searching for:
IPBLE: Increasing Performance By Lowering Expectations.
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Here's a plot:
Last edited by krassi_holmz (2007-02-03 22:12:36)
IPBLE: Increasing Performance By Lowering Expectations.
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many thanks. that i.z thing seems pretty good. cheers
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