((2a^-2)/(3b^-1/5))^-1

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Solution for ((2a^-2)/(3b^-1/5))^-1 equation: 


D( x )

(3*b^-1)/5 = 0

(2*a^-2)/((3*b^-1)/5) = 0

(3*b^-1)/5 = 0

(3*b^-1)/5 = 0

3/5*b^-1 = 0

x należy do R

(2*a^-2)/((3*b^-1)/5) = 0

(2*a^-2)/((3*b^-1)/5) = 0

10/3*a^-2*b = 0

x należy do R

x belongs to the empty set

((2*a^-2)/((3*b^-1)/5))^-1 = 0

x belongs to the empty set

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