A.\(2\)B.\( - 2\)C.\(1\)D.\( - 1\)
A.\(S = - \mathop \smallint \limits_{ - 1}^1 f\left( x \right)dx + \mathop \smallint \limits_1^4 f\left( x \right)dx\)B.\(S = \mathop \smallint \limits_{ - 1}^1 f\left( x \right)dx + \mathop \smallint \limits_1^4 f\left( x \right)dx\)C.\(S = \mathop \smallint \limits_{ - 1}^1 f\left( x \right)dx - \mathop \smallint \limits_1^4 f\left( x \right)dx\)D.\(S = - \mathop \smallint \limits_{ - 1}^1 f\left( x \right)dx - \mathop \smallint \limits_1^4 f\left( x \right)dx\)
A.\(\left( {4;7;5} \right)\)B.\(\left( { - 4;7;5} \right)\)C.\(\left( {8;14;10} \right)\)D.\(\left( { - 8;14;10} \right)\)
A.\(\dfrac{7}{2}\)B.\(\dfrac{9}{2}\)C.\(\dfrac{{11}}{2}\)D.\(\dfrac{{19}}{2}\)
A.\(\dfrac{1}{4}\ln \left| {4x - 3} \right| + C\)B.\(\ln \left| {4x - 3} \right| + C\)C.\(\dfrac{1}{4}\ln \left( {4x - 3} \right) + C\)D.\(\ln \left( {4x - 3} \right) + C\)
A.\(\dfrac{{x + 2}}{5} = \dfrac{{y - 4}}{7} = \dfrac{{z + 3}}{1}\)B.\(\dfrac{{x - 5}}{2} = \dfrac{{y - 7}}{{ - 4}} = \dfrac{{z - 1}}{6}\)C.\(\dfrac{{x - 2}}{5} = \dfrac{{y + 4}}{7} = \dfrac{{z - 3}}{1}\)D.\(\dfrac{{x + 5}}{2} = \dfrac{{y + 7}}{{ - 4}} = \dfrac{{z + 1}}{3}\)
A.\(\left( {1; - 1; - 3} \right)\)B.\(\left( { - 1;1;3} \right)\)C.\(\left( {1; - 1; - 1} \right)\)D.\(\left( {1;1; - 3} \right)\)
A.\(\left( {4; - 6; - 2} \right)\)B.\(\left( { - 4;6;2} \right)\)C.\(\left( { - 2;3;1} \right)\)D.\(\left( {2; - 3; - 1} \right)\)
A.\(\vec n = \left( {1; - 3;1} \right)\)B.\(\vec n = \left( {1;3;1} \right)\)C.\(\vec n = \left( {1; - 3;2} \right)\)D.\(\vec n = \left( { - 3;1;2} \right)\)
A.\( - \cos x + C\)B.\(\sin x + C\)C.\(\cos x + C\)D.\( - \sin x + C\)
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