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log8^(5-x)=log5^(5-x) la ecuación

El profesor se sorprenderá mucho al ver tu solución correcta😉

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Solución numérica:

Buscar la solución numérica en el intervalo [, ]

Solución

Ha introducido [src]
   5 - x         5 - x   
log     (8) = log     (5)
$$\log{\left(8 \right)}^{5 - x} = \log{\left(5 \right)}^{5 - x}$$
Gráfica
Respuesta rápida [src]
x1 = 5
$$x_{1} = 5$$
x1 = 5
Suma y producto de raíces [src]
suma
5
$$5$$
=
5
$$5$$
producto
5
$$5$$
=
5
$$5$$
5
Respuesta numérica [src]
x1 = 74.3358937759984
x2 = 134.331585270315
x3 = 126.33158527645
x4 = 100.331590774369
x5 = 120.331585302165
x6 = 80.3325106242306
x7 = 116.331585360692
x8 = 82.3321395392457
x9 = 110.331585694056
x10 = 132.331585270922
x11 = 86.3317841493579
x12 = 5.0
x13 = 94.3316108783394
x14 = 124.331585281163
x15 = 78.3331302517373
x16 = 92.33162801963
x17 = 88.3317044037539
x18 = 130.331585271935
x19 = 4.99999999999999
x20 = 122.331585289031
x21 = 136.331585269952
x22 = 84.3319172793367
x23 = 128.331585273627
x24 = 64.388206494141
x25 = 104.331587244849
x26 = 118.331585324091
x27 = 70.3436160020283
x28 = 142.331585269525
x29 = 66.3653015425144
x30 = 98.3315944590724
x31 = 96.331600610113
x32 = 90.3316566346254
x33 = 68.3517111342188
x34 = 102.331588567092
x35 = 108.33158597829
x36 = 114.331585421792
x37 = 138.331585269734
x38 = 72.3387830610405
x39 = 144.331585269478
x40 = 140.331585269603
x41 = 76.3341650680439
x42 = 112.331585523789
x43 = 106.331586452774
x43 = 106.331586452774