Solve this integration (method of SUBSTITUTION)
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1/6 sec2x (sec2x-3)
put sec2x = t
then 2sec2xtan2x dx = dt
now y = $ [tan^2(2x) × sec2xtan2x dx]
y = (1/2)$ tan^2(2x) dt
y = (1/2)$ (sec^2(2x)-1) dt
y = (1/2)$ (t^2-1) dt
y = (1/2) $(t^2)dt - $dt
y = 1/2 × (t^2)/3 - t
y = 1/6 t ( t-3)
y = 1/6 sec2x (sec2x-3)
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