Find the number of solutions of the equation cos 6x + tan ^2x + cos 6x.tan^2x = 1 in the interval [0,2pie]

Question

Saurabh Koranglekar · Answer

Vikas TU · Answer

Dear student Ans for (0,2pie) will be 0, pi/4 , pi/2 , 3pi/4 , pi , 5pi/4 , 3pi/2 , 7pi/4 Hope this will help Good Luck

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Find the number of solutions of the equation cos 6x + tan ^2x + cos 6x.tan^2x = 1 in the interval [0,2pie]

Find the number of solutions of the equation cos 6x + tan ^2x + cos 6x.tan^2x = 1 in the interval [0,2pie]

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Find the number of solutions of the equation cos 6x + tan ^2x + cos 6x.tan^2x = 1 in the interval [0,2pie]

Find the number of solutions of the equation cos 6x + tan ^2x + cos 6x.tan^2x = 1 in the interval [0,2pie]

2 Answers

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Other Related Questions on Trigonometry

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