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Given the circle $C$ with the equation $x^2+y^2-2x+10y-38=0$. Match the List-$I$ with the List-$II$ given below concerning $C$.
$A$. The equation of the polar of $(4, 3)$ with respect to $C$$I$. $y + 5 = 0$
$B$. The equation of the tangent at $(9, -5)$ on $C$$II$. $x = 1$
$C$. The equation of the normal at $(-7, -5)$ on $C$$III$. $3x + 8y = 27$
$D$. The equation of the diameter passing through $(1, -5)$ and $(1, 3)$$IV$. $x = 9$

Three numbers are chosen at random from $1$ to $20$. The probability that they are consecutive is

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The perimeter of the triangle with vertices at $(1,0,0), (0,1,0)$ and $(0,0,1)$ is

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