desarrollar (b(a-1))/(1+b^2a)
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expand\:\frac{b(a-1)}{1+b^{2}a}
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desarrollar (5x-x^2-6)dy-(1-x)dx
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expand\:(5x-x^{2}-6)dy-(1-x)dx
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desarrollar (x+3y)dx-(3x+y)dy
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expand\:(x+3y)dx-(3x+y)dy
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desarrollar 3(2(1,2,-3,5,0)-(0,4,-1,1,2))
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expand\:3(2(1,2,-3,5,0)-(0,4,-1,1,2))
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desarrollar [(x^3-2x)e^x]
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expand\:[(x^{3}-2x)e^{x}]
|
desarrollar (x^2+2xΔ+Δ)(3)
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expand\:(x^{2}+2xΔ+Δ)(3)
|
desarrollar (9x^2)/((x-2)(x+1)^2)
|
expand\:\frac{9x^{2}}{(x-2)(x+1)^{2}}
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desarrollar e^{(1+j)t}
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expand\:e^{(1+j)t}
|
desarrollar (2(-x-1))/(x^3)
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expand\:\frac{2(-x-1)}{x^{3}}
|
desarrollar (55(120+n))/2
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expand\:\frac{55(120+n)}{2}
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desarrollar (2x+2e+1)^2ln(2x+2e)
|
expand\:(2x+2e+1)^{2}\ln(2x+2e)
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desarrollar-1/6 (-6y-4z+2w(y,z)=2)
|
expand\:-\frac{1}{6}(-6y-4z+2w(y,z)=2)
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desarrollar ((x+2)^2)/((x+2j)(x-2))
|
expand\:\frac{(x+2)^{2}}{(x+2j)(x-2)}
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desarrollar ((x^2))/((x-1)(x-2))
|
expand\:\frac{(x^{2})}{(x-1)(x-2)}
|
desarrollar ((k+1)^3)/3
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expand\:\frac{(k+1)^{3}}{3}
|
desarrollar (5,1)y(-5,-1)
|
expand\:(5,1)y(-5,-1)
|
desarrollar (sec^2(θ)-sin(θ))dθ
|
expand\:(\sec^{2}(θ)-\sin(θ))dθ
|
desarrollar [e^{-t}U(t-3)]
|
expand\:[e^{-t}U(t-3)]
|
desarrollar 1/(1+e^{-(α(β-θ)))}
|
expand\:\frac{1}{1+e^{-(α(β-θ))}}
|
desarrollar (ln(t)+1)^3
|
expand\:(\ln(t)+1)^{3}
|
desarrollar (x^2-7)/((x+4)(x-7))
|
expand\:\frac{x^{2}-7}{(x+4)(x-7)}
|
desarrollar (sqrt(x)\circ x+8)(x)
|
expand\:(\sqrt{x}\circ\:x+8)(x)
|
desarrollar (x^2sin(x)+4y)dy
|
expand\:(x^{2}\sin(x)+4y)dy
|
desarrollar (4,-1,0)(8x-4y+z+9=0)
|
expand\:(4,-1,0)(8x-4y+z+9=0)
|
desarrollar (3Q(80000-Q))/(2000)
|
expand\:\frac{3Q(80000-Q)}{2000}
|
desarrollar x^3(x^3+2x+3)^2dx
|
expand\:x^{3}(x^{3}+2x+3)^{2}dx
|
desarrollar e^{2x}(1+e^{2x})^3dx
|
expand\:e^{2x}(1+e^{2x})^{3}dx
|
desarrollar (-3)(4x-5y=3)
|
expand\:(-3)(4x-5y=3)
|
desarrollar-3((-2,1,1)-(4,3,5))
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expand\:-3((-2,1,1)-(4,3,5))
|
desarrollar ((4+x)^3)/8
|
expand\:\frac{(4+x)^{3}}{8}
|
desarrollar 3(e^{3t}+Ce^{-t})+8e^{-t}
|
expand\:3(e^{3t}+Ce^{-t})+8e^{-t}
|
desarrollar sqrt(1+(3x^2-6x)^2)
|
expand\:\sqrt{1+(3x^{2}-6x)^{2}}
|
desarrollar 1/((2+5x)^3)
|
expand\:\frac{1}{(2+5x)^{3}}
|
desarrollar ((2xa+b)^2)/(4a^2)
|
expand\:\frac{(2xa+b)^{2}}{4a^{2}}
|
desarrollar (4-x)sqrt(e)-2
|
expand\:(4-x)\sqrt{e}-2
|
desarrollar (3(x+1)(x-4))/(x(3x-13))
|
expand\:\frac{3(x+1)(x-4)}{x(3x-13)}
|
desarrollar 1/((s+3)(s-2))
|
expand\:\frac{1}{(s+3)(s-2)}
|
desarrollar x(y+y'(x))
|
expand\:x(y+y\prime\:(x))
|
desarrollar (a+7)/((a-1)(a-2)(a+1))
|
expand\:\frac{a+7}{(a-1)(a-2)(a+1)}
|
desarrollar (-3)/4 (-16v+4=-111)
|
expand\:\frac{-3}{4}(-16v+4=-111)
|
desarrollar (w^{-4})/(z^{-9)}
|
expand\:\frac{w^{-4}}{z^{-9}}
|
desarrollar ((2x-1)(3x+5))/2
|
expand\:\frac{(2x-1)(3x+5)}{2}
|
desarrollar ((1+i)^5)/((2+3i)^5)
|
expand\:\frac{(1+i)^{5}}{(2+3i)^{5}}
|
d/(dy)((x)(1-xe^{-x}))
|
\frac{d}{dy}((x)(1-xe^{-x}))
|
desarrollar arcsin(-8(x+c))
|
expand\:\arcsin(-8(x+c))
|
desarrollar (8(3x-7))/5
|
expand\:\frac{8(3x-7)}{5}
|
desarrollar 13*(30-(60)/pi)
|
expand\:13\cdot\:(30-\frac{60}{π})
|
desarrollar ((2+x)^2)^2
|
expand\:((2+x)^{2})^{2}
|
simplificar cos(x)log_{10}(x)\delta(x-pi)
|
simplify\:\cos(x)\log_{10}(x)\delta(x-π)
|
desarrollar ((20x))/((x^2+6)^2)
|
expand\:\frac{(20x)}{(x^{2}+6)^{2}}
|
desarrollar ((r+1)(3r+2))/2
|
expand\:\frac{(r+1)(3r+2)}{2}
|
desarrollar Ae^x+B(e^x+e^xx)
|
expand\:Ae^{x}+B(e^{x}+e^{x}x)
|
desarrollar log_{10}(2)(15x(x-10))
|
expand\:\log_{10}(2)(15x(x-10))
|
desarrollar (e^x+1)(e^{2x}+e^x-4)
|
expand\:(e^{x}+1)(e^{2x}+e^{x}-4)
|
desarrollar ((-2x+11)(x-3))/2
|
expand\:\frac{(-2x+11)(x-3)}{2}
|
desarrollar (h(x+a)^2-h(x))/a
|
expand\:\frac{h(x+a)^{2}-h(x)}{a}
|
desarrollar (3u+2)/(6(u+2))
|
expand\:\frac{3u+2}{6(u+2)}
|
desarrollar 7^'(5x+1)-10x
|
expand\:7^{\prime\:}(5x+1)-10x
|
simplificar e^{-iθ}(1+e^{iθ}+e^{2iθ})
|
simplify\:e^{-iθ}(1+e^{iθ}+e^{2iθ})
|
desarrollar (2t+1)/(2(t^2+t))
|
expand\:\frac{2t+1}{2(t^{2}+t)}
|
desarrollar a(-5,-1)b(-1,1)
|
expand\:a(-5,-1)b(-1,1)
|
desarrollar (AKN^2)/(x(x^2+N^2))
|
expand\:\frac{AKN^{2}}{x(x^{2}+N^{2})}
|
desarrollar f/((2-2f)^2(3-f))
|
expand\:\frac{f}{(2-2f)^{2}(3-f)}
|
desarrollar 6/(s^4(s^2+1))
|
expand\:\frac{6}{s^{4}(s^{2}+1)}
|
desarrollar 4/((x-4)^3)
|
expand\:\frac{4}{(x-4)^{3}}
|
desarrollar (h(h+6)+12)/h
|
expand\:\frac{h(h+6)+12}{h}
|
desarrollar (12t^2)/((1+0.3t)^2)
|
expand\:\frac{12t^{2}}{(1+0.3t)^{2}}
|
desarrollar (f(4x+h)-4x)/h
|
expand\:\frac{f(4x+h)-4x}{h}
|
desarrollar (4,-7)y(1,1)
|
expand\:(4,-7)y(1,1)
|
desarrollar ((5x+31))/(((x+2)(x+5)))
|
expand\:\frac{(5x+31)}{((x+2)(x+5))}
|
desarrollar ((x+4)(x-7))/(x-3)
|
expand\:\frac{(x+4)(x-7)}{x-3}
|
desarrollar (3(sqrt(161)-13))/8
|
expand\:\frac{3(\sqrt{161}-13)}{8}
|
desarrollar ((9pi^2)/4+1)^2
|
expand\:(\frac{9π^{2}}{4}+1)^{2}
|
desarrollar 2x*(1-ln(x))
|
expand\:2x\cdot\:(1-\ln(x))
|
desarrollar (xe^t+e^t)*x
|
expand\:(xe^{t}+e^{t})\cdot\:x
|
desarrollar-((3m-5)^2)/(2m)
|
expand\:-\frac{(3m-5)^{2}}{2m}
|
desarrollar 3-4(x+Δx)
|
expand\:3-4(x+Δx)
|
desarrollar (y^2-x)dx
|
expand\:(y^{2}-x)dx
|
desarrollar E(-2,4)yF(2,-1)
|
expand\:E(-2,4)yF(2,-1)
|
desarrollar a(1,x,-1)+(3,0,0)
|
expand\:a(1,x,-1)+(3,0,0)
|
desarrollar 1+e^{-0.15(x-18)}
|
expand\:1+e^{-0.15(x-18)}
|
desarrollar-10(6x-5y=1)
|
expand\:-10(6x-5y=1)
|
desarrollar (2(57sqrt(3)-176))/(15)
|
expand\:\frac{2(57\sqrt{3}-176)}{15}
|
desarrollar (2x+1)e^x
|
expand\:(2x+1)e^{x}
|
desarrollar 2 derivada de ln((1-xw))
|
expand\:2\frac{d}{dx}(\ln((1-x)w))
|
desarrollar a/(2x(x+b))
|
expand\:\frac{a}{2x(x+b)}
|
desarrollar 2(x-e^x)
|
expand\:2(x-e^{x})
|
desarrollar ((13x+72))/(((x+6)(x+5)))
|
expand\:\frac{(13x+72)}{((x+6)(x+5))}
|
desarrollar (2/3-3x)e^3
|
expand\:(\frac{2}{3}-3x)e^{3}
|
desarrollar-8(1+17n=5024)
|
expand\:-8(1+17n=5024)
|
desarrollar (-1-x)/(2(x-1))
|
expand\:\frac{-1-x}{2(x-1)}
|
desarrollar (ln(x)+2)^2
|
expand\:(\ln(x)+2)^{2}
|
desarrollar-3/((-s+5)(s+1))
|
expand\:-\frac{3}{(-s+5)(s+1)}
|
desarrollar (4-xy^2)/(xy(2-xy))
|
expand\:\frac{4-xy^{2}}{xy(2-xy)}
|
desarrollar 4.2x10^0
|
expand\:4.2x10^{0}
|
desarrollar (x+y)^2se
|
expand\:(x+y)^{2}se
|
desarrollar xdy+ydx+xy(3dx+dy)
|
expand\:xdy+ydx+xy(3dx+dy)
|
desarrollar [ 1/(s(s^2+4))]
|
expand\:[\frac{1}{s(s^{2}+4)}]
|
desarrollar 2(n^2+1)(dm)/(dn)
|
expand\:2(n^{2}+1)\frac{dm}{dn}
|
desarrollar (2,0,-1)*(1,-2,4)'
|
expand\:(2,0,-1)\cdot\:(1,-2,4)\prime\:
|