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.
Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter67: Analysis Of Trigonometric Functions
Section: Chapter Questions
Problem 13A: Refer to the following figure in answering Exercises 7 through 13. It may be helpful to sketch...
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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](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F5f4d8df0-f1cf-4e1a-9c5e-dd05a2c9a0dd%2F30946aaa-99e2-4dfd-b83a-b1013a1585da%2Fls9wdyp_processed.jpeg&w=3840&q=75)
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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