A.\(\dfrac{{{x^2} + 2x - 2}}{{2\sqrt {{x^2} + 2} }} + C\).
B.\(\dfrac{{x - 2}}{{\sqrt {{x^2} + 2} }} + C\).
C.\(\dfrac{{2{x^2} + x + 2}}{{\sqrt {{x^2} + 2} }} + C\).
D.\(\dfrac{{x + 2}}{{2\sqrt {{x^2} + 2} }} + C\).

A.\(3\).
B.\(6\).
C.\(12\).
D.\(2\).

A.\(5\sqrt 2 \).     
B.\(\sqrt {26} \).
C.\(26\).
D.\(50\).

A.\(32\sqrt 2 \).
B.\( - 40\).
C.\( - 32\sqrt 2 \).
D.\( - 45\).

A.\(8\pi \).
B.\(\dfrac{{16\sqrt 3 \pi }}{3}\).
C.\(\dfrac{{8\sqrt 3 \pi }}{3}\).
D.\(16\pi \).

A.\(\left( {4\,;\, + \infty } \right)\).
B.\(\left( { - 4\,;\,4} \right)\).
C.\(\left( { - \infty \,;\,4} \right)\).
D.\(\left( {0\,;\,4} \right)\).

A.\(4\).
B.\(1\).
C.\(2\).
D.\(3\).

A.\(\dfrac{{x - 1}}{4} = \dfrac{y}{5} = \dfrac{{z - 1}}{{ - 1}}\).
B.\(\dfrac{{x + 1}}{2} = \dfrac{y}{3} = \dfrac{{z + 1}}{{ - 1}}\).
C.\(\dfrac{{x - 1}}{2} = \dfrac{y}{3} = \dfrac{{z - 1}}{{ - 1}}\).
D.\(\dfrac{{x + 1}}{4} = \dfrac{y}{5} = \dfrac{{z + 1}}{{ - 1}}\).

A.\(N\left( { - 2\,;\,2} \right)\).   
B.\(M\left( {4\,;\,2} \right)\).
C.\(P\left( {4\,;\, - 2} \right)\).
D.\(Q\left( {2\,;\, - 2} \right)\).

A.\(3x + 2y - z + 1 = 0\).
B.\(2x - 2y + 3z - 17 = 0\).
C.\(3x + 2y - z - 1 = 0\).
D.\(2x - 2y + 3z + 17 = 0\).