ln((3x^5)/(2y^(2/3)))

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Solution for ln((3x^5)/(2y^(2/3))) equation:


D( x )

(3*x^5)/(2*y^(2/3)) <= 0

2*y^(2/3) = 0

(3*x^5)/(2*y^(2/3)) <= 0

(3*x^5)/(2*y^(2/3)) <= 0

(3*x^5)/(2*y^(2/3)) = 0

3/2*x^5*y^(-2/3) = 0 // : 3/2*y^(-2/3)

x^5 = 0

x = 0

x <= 0

(-oo:0) (0:+oo) x - +

2*y^(2/3) = 0

2*y^(2/3) = 0

2*y^(2/3) = 0

x należy do R

x belongs to the empty set

ln((3*x^5)/(2*y^(2/3))) = 0

x belongs to the empty set

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