Derivadas
Análisis. Cálculo diferencial. Derivada, derivación
Derivadas
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Y=x3+2x2-x+6+4/x y'=3x2+4x-1-4/x2
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Y=(x2-x)/(x+1) y'=(x2+20-1)/(x+1)2
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Y=ex(x2-2x+5) y'=ex(x2+3)
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Y=("x)/(x+1) y'=(1-x)/(2"x(x+1)2
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Y=(ln x)/x y'=(1-lnx)/x2
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Y= cosh +3senx y'=-senx+3cosx
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Y=(3x-2)cosh y'=3cosx -(3x-2)senx
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Y=(x2-6x)81 y'=(2x-6)(x2-6x)8081
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Y=e4x)2-(2x+1)2 y'= e4x)28x -8x-4
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Y=(ex -e-x)/(1+4e2x) y'= (13 ex4 e3x+ e-x)/ (1+4e2x)2
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Y=x/"(1-x) y'=(2-x)/2(1-x)"(1-x)
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Y=ln 4"(x2-1) y'=x/2(x2-1)
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Y=ln (x/(x+1)) y'=1/x(x+1)
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Y=2sen2x+3sen3x y'=4cos2x+9cos3x
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Y=sen3 x y'=3sen2xcosx
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Y=sen x3 y'=3x2cos x3
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Y=cos(1/x) y'=sen(1/x)/x2
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Y=(x-2)(3-x) y'=-2x+5
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Y=(2x3+1)(7x-1) y'=56x3-6x2+7
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Y=(x-1)/(x+1) y'=2/(x+1)2
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Y=(2x2-4x+2)/(x-1) y'=2
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Y= 3"x2 + 4"x3 y'=2/33"x + 3/44"x3
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Y=(x+1)ln x y'=(x+1)/x + ln x
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Y=x + arccos x y'=1-(1/"(1-x2))
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Y=x2senx y'=2xsenx + x2cosx