6-n+2/15-n-1x2n+3/5n+1

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Solution for 6-n+2/15-n-1x2n+3/5n+1 equation:


x in (-oo:+oo)

(3/5)*n-n-n-(1*n*x^2)+2/15+1+6 = 0

(3/5)*n-n-n-(n*x^2)+2/15+1+6 = 0

-n*x^2 = -(107/15-7/5*n) // : -n

x^2 = (107/15-7/5*n)/n

x^2 = (107/15-7/5*n)/n // ^ 1/2

abs(x) = ((107/15-7/5*n)^(1/2))/(n^(1/2))

x = ((107/15-7/5*n)^(1/2))/(n^(1/2)) or x = -(((107/15-7/5*n)^(1/2))/(n^(1/2)))

x in { ((107/15-7/5*n)^(1/2))/(n^(1/2)), -(((107/15-7/5*n)^(1/2))/(n^(1/2))) }

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