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Log31=Log_31=Log31=
2
0
6
8
Log39=Log_39=Log39=
1
3
4
Log232=Log_232=Log232=
5
Log319=Log_3\frac{1}{9}=Log391=
-1
-2
-3
-4
Log−2(−8)=Log_{-2}\left(-8\right)=Log−2(−8)=
No existe
Log128=Log_{\frac{1}{2}}8=Log218=
log3127=\log_3\frac{1}{27}=log3271=
Indeterminado
Log231 = xLog_{\frac{2}{3}}1\ =\ xLog321 = x ¿Cuál es el valor de x ?
23\frac{2}{3}32
32\frac{3}{2}23
Al aplicar la definición de logaritmo a la expresión
a3=5a^3=5a3=5
a5=3a^5=3a5=3
53=a5^3=a53=a
3a=53^a=53a=5
Log2128Log_2128Log2128
64
32
7
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15 questions
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