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el bueno
Lv 5
ayudenme con esta integral trigonométrica ¡¡¡¡?
∫((cos^3 x)/(sen^4 x)) dx y la respuesta es = cosec x - 1/3 cosec^3 x + C
necesito el procedimiento completo y agradeceria su ayuda.
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- railruleLv 71 decade agoFavorite Answer
hola
cos x dx = d (sen x)
u = sen x
cos x dx = d u
cos^2 x = 1 - sen^2 x = 1 - u^2
I = int [(1 - u^2)/u^4] du
I = int [(1/u^4) - (1/u^2)] du
I = int [(u^-4) - (u^-2)] du
I = - (u^-3)/3 + (u^1)/1 + K
I = cosec x - (1/3) cosec^3 x + k
saludos
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