A.\({\varepsilon _3} > {\varepsilon _2} > {\varepsilon _1}\)
B.\({\varepsilon _1} > {\varepsilon _2} > {\varepsilon _3}\)
C.\({\varepsilon _1} > {\varepsilon _3} > {\varepsilon _2}\)
D.\({\varepsilon _2} > {\varepsilon _3} > {\varepsilon _1}\)

A.\(\frac{{2\pi }}{3}\)
B.\(\frac{\pi }{4}\)
C.\(\frac{{3\pi }}{4}\)
D.\(\frac{\pi }{2}\)

A.0,5m.
B.1,0m.
C.2,0m.
D.2,5m.

A.\(\frac{v}{l}\)
B.\(\frac{v}{{2l}}\)
C.\(\frac{{2v}}{l}\)
D.\(\frac{v}{{4l}}\)

A.\(k{{\rm{x}}^2}\)
B.\( - k{\rm{x}}\)
C.\( - \frac{1}{2}kx\)
D.\(\frac{1}{2}k{\rm{x}}\)

A.\(2020\)
B.\(2021\)
C.\(2022\)
D.\(1\)

A.\(a =  - \omega A\sin \left( {\omega t + \varphi } \right)\)
B.\(a = {\omega ^2}Acos\left( {\omega t + \varphi } \right)\)
C.\(a =  - {\omega ^2}Aco{\rm{s}}\left( {\omega t + \varphi } \right)\)
D.\(a =  - {\omega ^2}A\sin \left( {\omega t + \varphi } \right)\)

A.\(\frac{{{U_0}}}{{\sqrt 2 \omega L}}\)
B.\(\frac{{{U_0}}}{{2\omega L}}\)
C.\(\frac{{{U_0}}}{{\omega L}}\)
D.\(0\)

A.\(A = \sqrt {A_1^2 + A_2^2 + 2{A_1}{A_2}co{\rm{s}}\left( {{\varphi _1} - {\varphi _2}} \right)} \)
B.\(A = \sqrt {A_1^2 + A_2^2 - 2{A_1}{A_2}co{\rm{s}}\left( {{\varphi _1} - {\varphi _2}} \right)} \)
C.\(A = \sqrt {{A_1} + {A_2} + 2{{\rm{A}}_1}{A_2}co{\rm{s}}\left( {{\varphi _1} - {\varphi _2}} \right)} \)
D.\(A = \sqrt {{A_1} + {A_2} - 2{A_1}{A_2}co{\rm{s}}\left( {{\varphi _1} - {\varphi _2}} \right)} \)  

A.\(\sqrt {{R^2} + {{\left( {\frac{1}{{\omega C}}} \right)}^2}} \)
B.\(\sqrt {{R^2} - {{\left( {\frac{1}{{\omega C}}} \right)}^2}} \)
C.\(\sqrt {{R^2} + {{\left( {\omega C} \right)}^2}} \)
D.\(\sqrt {{R^2} - {{\left( {\omega C} \right)}^2}} \)