(5/x)+(p-2)/3=(2p)/x

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Solution for (5/x)+(p-2)/3=(2p)/x equation: 


D( x )

x = 0

x = 0

x = 0

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

(p-2)/3+5/x = (2*p)/x // - (2*p)/x

(p-2)/3-((2*p)/x)+5/x = 0

(p-2)/3-2*p*x^-1+5/x = 0

(p-2)/3+(-2*p)/x+5/x = 0

(x*(p-2))/(3*x)+(-2*3*p)/(3*x)+(3*5)/(3*x) = 0

x*(p-2)-2*3*p+3*5 = 0

p*x-6*p-2*x+15 = 0

(p*x-6*p-2*x+15)/(3*x) = 0

(p*x-6*p-2*x+15)/(3*x) = 0 // * 3*x

p*x-6*p-2*x+15 = 0

15-6*p-2*x = 0 // - 15-6*p

-2*x = -(15-6*p) // : -2

x = (-(15-6*p))/(-2)

x = (15-6*p)/2

x = (15-6*p)/2

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