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Pythagorean Theorem Algebra 2/Trig Name __________________________

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Presentation on theme: "Pythagorean Theorem Algebra 2/Trig Name __________________________"— Presentation transcript:

1 Pythagorean Theorem Algebra 2/Trig Name __________________________
Geometry Review Fill in Notes Date ______________ Block ________ Pythagorean Theorem Basic Example: Example: Practice – Solve for the missing side and leave your answer in simplified radical form. You are not allowed to use a calculator. 1) ) 3) x 16 15 4 x x 5 10 4) ) 6) 5 x 6 8 x 9 x 12

2 30-60-90  45-45-90  Basic Example: Fill in the missing sides.
60 60 30 30 Example 1: Example 2: Example 3: 60 60 30 30 Basic Examples: Fill in the missing sides. 45 45 45 45 45 45 Example 4: Example 5: Example 6: 45 45 Example 7: Example 8: z x w y 30 z y 18 x 30 45

3 Algebra 2/Trig Name __________________________
Geometry Review Fill in Notes Date ______________ Block ________ Greek symbol for an angle 3 Basic Trig Functions ABBREVIATIONS ___________________ __________ To solve for a missing side or angle in a right triangle, use… Example: Complete each trig ratio. sin  = cos  = tan  = Directions: Use Trigonometry to solve for the missing side or angle measurement. Example 1: Example 2: Example 3: Example 4: Example 5:

4 3 Other Trig Functions ABBREVIATIONS
Examples: Evaluate. Round to 2 decimal places. ________________ __________ 1) csc 25 = ______ 3) csc 180 = ______ 2) sec 57 = ______ 4) cot 62 = ______ COSECANT Example 1: Complete each trig ratio. csc  = sec  = cot  = SECANT COTANGENT Example 2: Complete each trig ratio Example 3: Complete each trig ratio. csc β = sec β = cot β = sin θ = cot θ = sec θ = Example 4: Given Find sin β and Example 5: Given Find csc θ and cos β cot θ.


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