tan^(3)theta-1=sec^(2)theta+tan theta

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Prove: (tan^(3)theta-1)/(tan theta-1)=sec^(2)theta+tan theta .

Prove the following : (tan^3 theta -1)/( tan theta-1) = sec^2 theta + tan theta

Show that (1)/(3) lt (sec^(2) theta - tan theta)/( sec^(2) theta+ tan theta) lt3 .

If tan theta + sec theta = n, then sec ^(4) theta - tan ^(4) theta- 2 sec theta tan theta =

Prove that (sec^(2)theta-tan theta)/(sec^(2)theta+tan theta) lies between 3 and (1)/(3).

Show that: (sec^(2)theta-tan theta)/(sec^(2)theta+tan theta) lies between 3 and (1)/(3)

Show that (sec^(2)theta-tan theta)/(sec^(2)theta+tan theta) lies between (1)/(3) and 3.

Prove the following: (tan^3 theta - 1)/(tan theta - 1) = sec^2 theta + tan theta

If sec^(4)theta-sec^(2)theta=3 then the value of tan^(4)theta+tan^(2)theta is: