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詳解:(A) \(\angle A:\angle B:\angle C = \frac{1}{6}:\frac{2}{6}:\frac{3}{6}\) \(\frac{1}{6} \cdot {180^ \circ } = {30^ \circ }\quad \frac{2}{6} \cdot {180^ \circ } = {60^ \circ }\quad \frac{3}{6} \cdot {180^ \circ } = {90^ \circ }\) (B) \(\angle A:\angle B:\angle C = \frac{2}{9}:\frac{3}{9}:\frac{4}{9}\) \(\frac{2}{9} \cdot {180^ \circ } = {40^ \circ }\quad \frac{3}{9} \cdot {180^ \circ } = {60^ \circ }\quad \frac{4}{9} \cdot {180^ \circ } = {80^ \circ }\) (C) \(\angle A:\angle B:\angle C = \frac{3}{{12}}:\frac{4}{{12}}:\frac{5}{{12}}\) \(\frac{3}{{12}} \cdot {180^ \circ } = {45^ \circ }\quad \frac{4}{{12}} \cdot {180^ \circ } = {60^ \circ }\quad \frac{5}{{12}} \cdot {180^ \circ } = {75^ \circ }\) (D) \(\angle A:\angle B:\angle C = \frac{4}{{15}}:\frac{5}{{15}}:\frac{6}{{15}}\) \(\frac{4}{{15}} \cdot {180^ \circ } = {48^ \circ }\quad \frac{5}{{15}} \cdot {180^ \circ } = {60^ \circ }\quad \frac{6}{{15}} \cdot {180^ \circ } = {72^ \circ }\) (A)為直角 \(\Delta \) |
![]() 微積分一 calculus I 由CUSTCourses 李柏堅製作,以創用CC 姓名標示-非商業性-禁止改作 3.0 台灣 授權條款釋出 |