1/3k-(k+1/5)=1/15(k+1)

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Solution for 1/3k-(k+1/5)=1/15(k+1) equation: 


k in (-oo:+oo)

(1/3)*k-k-(1/5) = (1/15)*(k+1) // - (1/15)*(k+1)

(1/3)*k-((1/15)*(k+1))-k-(1/5) = 0

(-1/15)*(k+1)+(1/3)*k-k-1/5 = 0

k/3-1/15*(k+1)-k-1/5 = 0

(-1/15*3*5*(k+1))/(3*5)+(5*k)/(3*5)+(3*5*(-k))/(3*5)+(-1*3)/(3*5) = 0

5*k-1/15*3*5*(k+1)+3*5*(-k)-1*3 = 0

4*k-15*k-3-1 = 0

-11*k-3-1 = 0

-11*k-4 = 0

(-11*k-4)/(3*5) = 0

(-11*k-4)/(3*5) = 0 // * 3*5

-11*k-4 = 0

-11*k-4 = 0 // + 4

-11*k = 4 // : -11

k = 4/(-11)

k = -4/11

k = -4/11

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