solve cot(2x)=0
Can you solve : cos(2x) = 0 ??
Take the inverse cotangent of each side, then divide each side by two. That is my thought at least.
ok thank you austinL
Let me know what you get, and I will compare it to that of my own answer.
anything yet?
I think that the response is 45° but i'm not certainly
note that cot (2x) = 1 / tan (2x) now plug in x = 45 into 1 / tan 2x and use your calculator to work it out
what do you get?
you'll get an error because tan 90 has no value
then you know exactly solve it please? I don't know how to do to resolve it
there is no solution
ok thanks anyway
yw
if we write 1 / tan 2x = = 0 we see that if tan 2x approaches infinity then we can approach very close to zero but will never get there - at values just below 2x = 90 degrees ( ie values very close but just under x = 45 degrees) we can get very close to 0 but can never reach 0
@cwrw238 I am sorry I don't quite understand your line of reasoning. Why does "cot(2x)=0" has no solution ??
http://www.wolframalpha.com/input/?i=cot+%282x%29+%3D+0 this link does give a solution so there must be something wrong with my reasoning
Yea..Because cot(2x) will be zero whenever cos(2x) = 0 That's what I though..
*thought
yes thats correct
:)
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