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Geometry 11 Online
OpenStudy (anonymous):

Given: ∆ABC with AB = c, BC = a, AC = b Prove: = = Statement Reason 1. Draw a line through B that is perpendicular to and label the point of intersection with as D. construction 2. In ∆ABD, BD = c sin A definition of sine in right triangle 3. In ∆CBD, BD = a sin C definition of sine right triangle 4. c sin A = a sin C Substitution Property of Equality 5. = dividing throughout by sin A sin C 6. Draw a line through A that is perpendicular to and label the point of intersection with as E. construction 7. In ∆BAE, AE = c sin B 8. In ∆CAE, AE = b sin C 9. c sin B = b sin C

OpenStudy (anonymous):

|dw:1428501670648:dw|

OpenStudy (anonymous):

In ∆ABD, BD = c sin A

OpenStudy (anonymous):

sin x=perpendicular/base

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