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if a,b belong to ]-1,2] the following equation holds true

[tex] log_{ \frac{2}{3} }( \frac{2 - a}{3} ) \times log_{ \frac{2}{3} }( \frac{1 + b}{3} ) = 1[/tex]
what if the minimal value that the following could have:

E=ab+a-2ab

$if ab belong to 12 the following equation holds true tex log frac23 frac2 a3 times log frac23 frac1 b3 1texwhat if the minimal value that the following could ha class=$

Respuesta :

if a,b belong to ]-1,2] the following equation holds true [tex] log_{ \frac{2}{3} }( \frac{2 - a}{3} ) \times log_{ \frac{2}{3} }( \frac{1 + b}{3} ) = 1[/tex]what if the minimal value that the following could have:E=ab+a-2ab​

Respuesta :

if a,b belong to ]-1,2] the following equation holds true

[tex] log_{ \frac{2}{3} }( \frac{2 - a}{3} ) \times log_{ \frac{2}{3} }( \frac{1 + b}{3} ) = 1[/tex]
what if the minimal value that the following could have:

E=ab+a-2ab