Sr Examen

Otras calculadoras


2^x=6-x

2^x=6-x la ecuación

El profesor se sorprenderá mucho al ver tu solución correcta😉

v

Solución numérica:

Buscar la solución numérica en el intervalo [, ]

Solución

Ha introducido [src]
 x        
2  = 6 - x
$$2^{x} = 6 - x$$
Gráfica
Suma y producto de raíces [src]
suma
    -W(log(18446744073709551616)) + log(64)
2 + ---------------------------------------
                     log(2)                
$$2 + \frac{- W\left(\log{\left(18446744073709551616 \right)}\right) + \log{\left(64 \right)}}{\log{\left(2 \right)}}$$
=
    -W(log(18446744073709551616)) + log(64)
2 + ---------------------------------------
                     log(2)                
$$2 + \frac{- W\left(\log{\left(18446744073709551616 \right)}\right) + \log{\left(64 \right)}}{\log{\left(2 \right)}}$$
producto
  -W(log(18446744073709551616)) + log(64)
2*---------------------------------------
                   log(2)                
$$2 \frac{- W\left(\log{\left(18446744073709551616 \right)}\right) + \log{\left(64 \right)}}{\log{\left(2 \right)}}$$
=
2*(-W(log(18446744073709551616)) + log(64))
-------------------------------------------
                   log(2)                  
$$\frac{2 \left(- W\left(\log{\left(18446744073709551616 \right)}\right) + \log{\left(64 \right)}\right)}{\log{\left(2 \right)}}$$
2*(-LambertW(log(18446744073709551616)) + log(64))/log(2)
Respuesta rápida [src]
x1 = 2
$$x_{1} = 2$$
     -W(log(18446744073709551616)) + log(64)
x2 = ---------------------------------------
                      log(2)                
$$x_{2} = \frac{- W\left(\log{\left(18446744073709551616 \right)}\right) + \log{\left(64 \right)}}{\log{\left(2 \right)}}$$
x2 = (-LambertW(log(18446744073709551616)) + log(64))/log(2)
Respuesta numérica [src]
x1 = 2.0
x1 = 2.0
Gráfico
2^x=6-x la ecuación