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ɭɚԕɵɬɬɵ ɚɥɵɩ ɬɚɫɬɚɭ ɤɟɪɟɤ. ɋɨɥ ɤɟɡɞɟ ɬɪɚɟɤɬɨɪɢɹ ɬɟԙɞɟɭɿ ɬԧɦɟɧɞɟɝɿɲɟ

ɠɚɡɵɥɚɞɵ

                           F  x, z 0, F  y, z 0 .                       (4)

Ɇɵɫɚɥ. ɈȺ ɚ ɢɿɧɬɿɪɟɝɿ (ɤɪɢɜɨɲɢɩɵ) (4-ɫɭɪɟɬ) ɚɣɧɚɥԑɚɧ ɤɟɡɞɟ I

ɛԝɪɵɲɵɧɵԙ ԧɡɝɟɪɭ ɡɚԙɞɵɥɵԑɵ: I Z ˜t . Ȼԝɥ ɮɨɪɦɭɥɚɞɚԑɵ Z – ɬԝɪɚԕɬɵ

ɲɚɦɚ. Ȼԝɥԑɚԕɬɵԙ (ɲɚɬɭɧɧɵԙ) ԝɡɵɧɞɵԑɵ: AB OA . Ȼԝɥԑɚԕɬɵԙ ɨɪɬɚɫɵɧɞɚԑɵ

Ɇ ɧԛɤɬɟɫɿɧɿԙ ɬɪɚɟɤɬɨɪɢɹɫɵɧ ɚɧɵԕɬɚɭ ɤɟɪɟɤ ɠԥɧɟ ȼ ɠɵɥɵɫɬɚɭɲɵɧɵԙ
(ɩɨɥɡɭɧɧɵԙ) ԕɨɡԑɚɥɵɫ ɬɟԙɞɟɭɿɧ ԕԝɪɭ ɤɟɪɟɤ.

                           4-ɫɭɪɟɬ

ɋɭɪɟɬɬɟ ɤԧɪɫɟɬɿɥɝɟɧɞɟɣ, ɠɵɥɠɵɦɚɣɬɵɧ ɨɫɶɬɟɪ ɠԛɣɟɫɿɧ ɚɥɚɦɵɡ. Ʉɟɡ
ɤɟɥɝɟɧ ɠɚԑɞɚɣɞɚԑɵ ɢɿɧɬɿɪɟɤɬɿ-ɛԝɥԑɚԕɬɵ (ɤɪɢɜɨɲɢɩɧɨ-ɲɚɬɭɧɞɵ) ɦɟɯɚɧɢɡɦɞɿ

ɤԧɪɫɟɬɿɩ, ɨɫɵ ɠɚԑɞɚɣɞɚԑɵ M (xM , yM ) ɧԛɤɬɟɫɿɧɿԙ ɤɨɨɪɞɢɧɚɬɚ ɧԛɤɬɟɥɟɪɿɧ

ɬԝɪԑɵɡɚɦɵɡ. OAL , MNA ɠԥɧɟ BKM ԛɲɛԝɪɵɲɬɚɪɵɧɚɧ:

          xM  OL  LK  3a  cos(Z  ˜t)  ,  yM    MB ˜sinI  a  sin(Z  ˜t)  .
                       2                                  2

ɋɨɧɵɦɟɧ, Ɇ ɧԛɤɬɟɫɿɧɿԙ ɬɿɤɛԝɪɵɲɬɵ ɤɨɨɪɞɢɧɚɬɬɚɪ ɠԛɣɟɫɿɧɞɟɝɿ ɬɟԙɞɟɭɿɧ
ɬɚɩɬɵԕ. Ⱥɥɵɧԑɚɧ ɬɟԙɞɟɭɥɟɪɞɟɝɿ t ɩɚɪɚɦɟɬɪɿɧɟɧ ԕԝɬɵɥɵɩ, Ɇ ɧԛɤɬɟɫɿɧɿԙ

ɬɪɚɟɤɬɨɪɢɹɫɵɧ ɚɧɵԕɬɚɣɦɵɡ:

                             xM2        yM2    1.
                           § 3a ·2      § a ·2
                           ©¨ 2 ¸¹ ©¨ 2 ¸¹

ɋɨԙԑɵ ɬɟԙɞɟɭɞɟɧ ɤԧɪɿɧɿɩ ɬԝɪԑɚɧɞɚɣ, Ɇ ɧԛɤɬɟɫɿɧɿԙ ɬɪɚɟɤɬɨɪɢɹɫɵ ɷɥɥɢɩɫ

ɬԛɪɿɧɞɟ ɛɨɥɚɞɵ, ɚɥ ɨɧɵԙ ɠɚɪɬɵ ɨɫɶɬɟɪɿ:    3a  ɠԥɧɟ  a.
                                          2         2

ȿɧɞɿ, ȼ ɫɵɪԑɚԑɵɧɵԙ (ɩɨɥɡɭɧɧɵԙ) ԕɨɡԑɚɥɵɫ ɬɟԙɞɟɭɿɧ ɚɧɵԕɬɚɣɵԕ. Ɉɧɵԙ
ɬɪɚɟɤɬɨɪɢɹɫɵ Ox ɨɫɿɧɿԙ ɛɿɪ ɛԧɥɿɝɿ ɛɨɥԑɚɧɞɵԕɬɚɧ, OAL ɠԥɧɟ BAL

ԛɲɛԝɪɵɲɬɚɪɵɧɚɧ:

              xB OB OAcosI  AB cosI 2a ˜ cos(Z ˜t) .

Ⱦɟɦɟɤ, ȼ ɫɵɪԑɚԑɵɧɵԙ ԕɨɡԑɚɥɵɫ ɬɟԙɞɟɭɿ:

                           xB 2a ˜ cos(Z ˜t) .

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