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PLEASE HELP! WILL MEDAL AND FAN! If y = tan(x+π), find x as a function of y.
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just use inverse rules?
arctan(y)=x+k*pi x=-k*pi +arctan(y) but -pi and +pi are pretty much the same so we usually take the positive value x=k*pi + arctan(y)
i think thats all to it. perhaps look for asymptotes?
My book says that the answer is x= pi + Arctan y. can u explain the inverse rules?
pretty much the rule with inverse trig is that \[\sin (\arcsin x) = x ; \tan(arctanx)=x; \cos(\arccos(x)=x\]
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