(1/(5x-9)^9)-(45x/(5x-9)^10)

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Solution for (1/(5x-9)^9)-(45x/(5x-9)^10) equation:


D( x )

(5*x-9)^9 = 0

(5*x-9)^10 = 0

(5*x-9)^9 = 0

(5*x-9)^9 = 0

5*x-9 = 0 // + 9

5*x = 9 // : 5

x = 9/5

(5*x-9)^10 = 0

(5*x-9)^10 = 0

5*x-9 = 0 // + 9

5*x = 9 // : 5

x = 9/5

x in (-oo:9/5) U (9/5:+oo)

1/((5*x-9)^9)-((45*x)/((5*x-9)^10)) = 0

1/((5*x-9)^9)-45*x*(5*x-9)^-10 = 0

1/((5*x-9)^9)+(-45*x)/((5*x-9)^10) = 0

(1*(5*x-9))/((5*x-9)^10)+(-45*x)/((5*x-9)^10) = 0

1*(5*x-9)-45*x = 0

-40*x-9 = 0

(-40*x-9)/((5*x-9)^10) = 0

(-40*x-9)/((5*x-9)^10) = 0 // * (5*x-9)^10

-40*x-9 = 0

-40*x-9 = 0 // + 9

-40*x = 9 // : -40

x = 9/(-40)

x = -9/40

x = -9/40

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