A. \(\tan \varphi = \frac{{{A_1}\sin {\varphi _2} + {A_2}\sin {\varphi _1}}}{{{A_1}\cos {\varphi _2} + {A_2}\cos {\varphi _1}}}\)
B. \(\tan \varphi = \frac{{{A_1}\cos {\varphi _2} + {A_2}\cos {\varphi _1}}}{{{A_1}\sin {\varphi _2} + {A_2}\sin {\varphi _1}}}\)
C. \(\tan \varphi = \frac{{{A_1}\sin {\varphi _1} + {A_2}\sin {\varphi _2}}}{{{A_1}\cos {\varphi _1} + {A_2}\cos {\varphi _2}}}\)
D. \(\tan \varphi = \frac{{{A_1}\cos {\varphi _1} + {A_2}\cos {\varphi _2}}}{{{A_1}\sin {\varphi _1} + {A_2}\sin {\varphi _2}}}\)
C
\(\tan \varphi = \frac{{{A_1}\sin {\varphi _1} + {A_2}\sin {\varphi _2}}}{{{A_1}\cos {\varphi _1} + {A_2}\cos {\varphi _2}}}\)
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