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\(\LARGE \int_{0}^{\frac{\pi}{4}} \sin^2 (4x) \cos^2 (2x) dx\) Solve by Wallis Formula anyone wanna show me a demo? :DDD like..say..uhmm... @Mimi_x3 ? hehe
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i just need to manipulate it to the form \(\LARGE \int_{0}^{\frac{\pi}{2}} \sin^m u \cos^n u du\) when m,n \(\ge\) 0 u = 0 \(\large u_{2} = \frac{\pi}{2}\) i knoow the rest :D
:)
spill it if you know :p
here we go
where'd we go?
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well ...cant we do this without wallis formula?
hmm i think i can :P but i need to learn the wallis formula...
if its without wallis formula i can try ..nt learned that yet :P
well i just need help manipulating it to that form...just need to see how
i gt it!!
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use sin 2x formula
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