-2/n-12

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Solution for -2/n-12 equation:


D( n )

n = 0

n = 0

n = 0

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

-2/n < -12 // + 12

12-2/n < 0

-2*n^-1 < -12

-2*n^-1 < -12 // * -1

2*n^-1 > 12

2*n^-1 > 12 // : 2

n^-1 > 12/2

n^-1 > 6

1/(n^1) > 6

n <> 0

1/(n^1) > 6 // * n^2

(n^2)/(n^1) > 6*n^2

n^1 > 6*n^2

n-6*n^2 > 0

n^1*(1-6*n) > 0

n < 0

-(abs(n))^1*(6*(abs(n))^1+1) > 0 // : -(abs(n))^1

6*(abs(n))^1+1 < 0

6*(abs(n))^1 < -1 // : 6

(abs(n))^1 < -1/6

(abs(n))^1 < -1/6 // ^ 1/1

abs(n) < (-1/6)^(1/1)

abs(n) < -1/6

n belongs to the empty set

n < 0

n > 0

n^1*(1-(6*n^1)) > 0 // : n^1

1-(6*n^1) > 0

1 > 6*n^1 // : 6

1/6 > n^1 // ^ 1/1

(1/6)^(1/1) > n

n in (0:1/6)

n > 0

n in (0:1/6)

n in (0:1/6)

(0:1/6)

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