((6w+1)/(3w))-((w-2)/(5w))

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Solution for ((6w+1)/(3w))-((w-2)/(5w)) equation:


D( w )

5*w = 0

3*w = 0

5*w = 0

5*w = 0

5*w = 0 // : 5

w = 0

3*w = 0

3*w = 0

3*w = 0 // : 3

w = 0

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

(6*w+1)/(3*w)-((w-2)/(5*w)) = 0

(6*w+1)/(3*w)+(-1*(w-2))/(5*w) = 0

(5*w*(6*w+1))/(3*5*w*w)+(-1*3*w*(w-2))/(3*5*w*w) = 0

5*w*(6*w+1)-1*3*w*(w-2) = 0

27*w^2+11*w = 0

27*w^2+11*w = 0

w*(27*w+11) = 0

27*w+11 = 0 // - 11

27*w = -11 // : 27

w = -11/27

w*(w+11/27) = 0

(w*(w+11/27))/(3*5*w*w) = 0

(w*(w+11/27))/(3*5*w*w) = 0 // * 3*5*w*w

w*(w+11/27) = 0

( w+11/27 )

w+11/27 = 0 // - 11/27

w = -11/27

( w )

w = 0

w in { 0}

w = -11/27

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