Exercise #2: In the following diagram of right triangle AABC , the altitude has been drawn from vertex C to the hypotenuse АВ , creating two additional right triangles, AACD and ACBD . (a) Why can you argue that AABC ~ AACD ? Likewise AABC ~ ACBD ? (b) Based on (a), why can you argue that AACD ~ ACBD ? B (c) Draw the two smaller triangles in the same orientation as AABC . (d) If AD=8 and BD=2 then find the length of CD and BC . Express all answers in simplest form.
Exercise #2: In the following diagram of right triangle AABC , the altitude has been drawn from vertex C to the hypotenuse АВ , creating two additional right triangles, AACD and ACBD . (a) Why can you argue that AABC ~ AACD ? Likewise AABC ~ ACBD ? (b) Based on (a), why can you argue that AACD ~ ACBD ? B (c) Draw the two smaller triangles in the same orientation as AABC . (d) If AD=8 and BD=2 then find the length of CD and BC . Express all answers in simplest form.
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.3: Hyperbolas
Problem 35E
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