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sin COS A tan cot D cse Triangle A Clockwise from sin Pythagorean Identity 1. Tan / 1/ Cot ; Sin / 1/ Csc; Sec / 1/Cos sec %3D 2. Horizontal Lines 3. Triangles F to A (Outside lines, clockwise from tan)= 4. Tringle D and C (monta B.

sin COS A tan cot D cse Triangle A Clockwise from sin Pythagorean Identity 1. Tan / 1/ Cot ; Sin / 1/ Csc; Sec / 1/Cos sec %3D 2. Horizontal Lines 3. Triangles F to A (Outside lines, clockwise from tan)= 4. Tringle D and C (monta B.

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section: Chapter Questions
Problem 22RE
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please answer 1-3. thank you!

SUPER HEXAGON. Retention of the rules is the key to master the trigonometric identities. Given the hexagon and clues. Identify the identities being stated. sin cos A F tan E 1 cot C sec Csc Triangle A Clockwise from sin = Pythagorean Identity 1. Tan / 1/Cot ; Sin / 1/Csc; Sec / 1/ Cos %3D 2. Horizontal Lines 3. Triangles F to A (Outside lines, clockwise from tan) = 4. Tringle D and C (meets at bisector) 5. Triangle E Clockwise from tan %3D 18
Transcribed Image Text:SUPER HEXAGON. Retention of the rules is the key to master the trigonometric identities. Given the hexagon and clues. Identify the identities being stated. sin cos A F tan E 1 cot C sec Csc Triangle A Clockwise from sin = Pythagorean Identity 1. Tan / 1/Cot ; Sin / 1/Csc; Sec / 1/ Cos %3D 2. Horizontal Lines 3. Triangles F to A (Outside lines, clockwise from tan) = 4. Tringle D and C (meets at bisector) 5. Triangle E Clockwise from tan %3D 18
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