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Otras calculadoras
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- La ecuación:
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Ecuación 7+x=4
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Ecuación 3-3*6+2=x
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Ecuación |x-2|+|x-4|=3
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Ecuación (x+2)^2=(1-x)^2
- Expresar {x} en función de y en la ecuación:
- 4*x+15*y=19
- 15*x+10*y=-4
- -2*x-14*y=7
- 12*x+14*y=-15
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Expresiones idénticas
- asin(u)=Const+ dos *log(x)
- ar coseno de eno de (u) es igual a Const más 2 multiplicar por logaritmo de (x)
- ar coseno de eno de (u) es igual a Const más dos multiplicar por logaritmo de (x)
- asin(u)=Const+2log(x)
- asinu=Const+2logx
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Expresiones semejantes
- asin(u)=Const-2*log(x)
- arcsin(u)=Const+2*log(x)
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Expresiones con funciones
- Arcoseno arcsin
- asin(y/2)=-2*sqrt(1-3*x)/3
- asinh(z)=(-4)
- asin(x)=0
- asin(x^3*y)=0
- asin(-1)-2=x
- Logaritmo log
- log(x)=x-5
- log(4*x)=2
- log(44,3)=5
- log3X+4log9X=9
- logx(3)+2*log3*x(3)-6*log9*x(3)=0
asin(u)=Const+2*log(x) la ecuación
El profesor se sorprenderá mucho al ver tu solución correcta😉
Solución
Ha introducido
[src]
asin(u) = c + 2*log(x)
$$\operatorname{asin}{\left(u \right)} = c + 2 \log{\left(x \right)}$$
Gráfica
Suma y producto de raíces
[src]
suma
cosh(2*arg(x) + im(c))*sin(2*log(|x|) + re(c)) + I*cos(2*log(|x|) + re(c))*sinh(2*arg(x) + im(c))
$$\sin{\left(2 \log{\left(\left|{x}\right| \right)} + \operatorname{re}{\left(c\right)} \right)} \cosh{\left(\operatorname{im}{\left(c\right)} + 2 \arg{\left(x \right)} \right)} + i \cos{\left(2 \log{\left(\left|{x}\right| \right)} + \operatorname{re}{\left(c\right)} \right)} \sinh{\left(\operatorname{im}{\left(c\right)} + 2 \arg{\left(x \right)} \right)}$$
=
cosh(2*arg(x) + im(c))*sin(2*log(|x|) + re(c)) + I*cos(2*log(|x|) + re(c))*sinh(2*arg(x) + im(c))
$$\sin{\left(2 \log{\left(\left|{x}\right| \right)} + \operatorname{re}{\left(c\right)} \right)} \cosh{\left(\operatorname{im}{\left(c\right)} + 2 \arg{\left(x \right)} \right)} + i \cos{\left(2 \log{\left(\left|{x}\right| \right)} + \operatorname{re}{\left(c\right)} \right)} \sinh{\left(\operatorname{im}{\left(c\right)} + 2 \arg{\left(x \right)} \right)}$$
producto
cosh(2*arg(x) + im(c))*sin(2*log(|x|) + re(c)) + I*cos(2*log(|x|) + re(c))*sinh(2*arg(x) + im(c))
$$\sin{\left(2 \log{\left(\left|{x}\right| \right)} + \operatorname{re}{\left(c\right)} \right)} \cosh{\left(\operatorname{im}{\left(c\right)} + 2 \arg{\left(x \right)} \right)} + i \cos{\left(2 \log{\left(\left|{x}\right| \right)} + \operatorname{re}{\left(c\right)} \right)} \sinh{\left(\operatorname{im}{\left(c\right)} + 2 \arg{\left(x \right)} \right)}$$
=
cosh(2*arg(x) + im(c))*sin(2*log(|x|) + re(c)) + I*cos(2*log(|x|) + re(c))*sinh(2*arg(x) + im(c))
$$\sin{\left(2 \log{\left(\left|{x}\right| \right)} + \operatorname{re}{\left(c\right)} \right)} \cosh{\left(\operatorname{im}{\left(c\right)} + 2 \arg{\left(x \right)} \right)} + i \cos{\left(2 \log{\left(\left|{x}\right| \right)} + \operatorname{re}{\left(c\right)} \right)} \sinh{\left(\operatorname{im}{\left(c\right)} + 2 \arg{\left(x \right)} \right)}$$
cosh(2*arg(x) + im(c))*sin(2*log(|x|) + re(c)) + i*cos(2*log(|x|) + re(c))*sinh(2*arg(x) + im(c))
Respuesta rápida
[src]
u1 = cosh(2*arg(x) + im(c))*sin(2*log(|x|) + re(c)) + I*cos(2*log(|x|) + re(c))*sinh(2*arg(x) + im(c))
$$u_{1} = \sin{\left(2 \log{\left(\left|{x}\right| \right)} + \operatorname{re}{\left(c\right)} \right)} \cosh{\left(\operatorname{im}{\left(c\right)} + 2 \arg{\left(x \right)} \right)} + i \cos{\left(2 \log{\left(\left|{x}\right| \right)} + \operatorname{re}{\left(c\right)} \right)} \sinh{\left(\operatorname{im}{\left(c\right)} + 2 \arg{\left(x \right)} \right)}$$
u1 = sin(2*log(|x|) + re(c))*cosh(im(c) + 2*arg(x)) + i*cos(2*log(|x|) + re(c))*sinh(im(c) + 2*arg(x))