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By Nishant Kumar and Dilan Patel
Final Review Chapter 7B By Nishant Kumar and Dilan Patel Dilan
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Main Ideas to Remember SOH CAH TOA Law of Sine Formula
Law Of Cosine Formula SSA Nishant
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SOH CAH TOA Sin A= 6 = 2 = 2√5 3√5 √5 5 Cos A= 3 = √5 3√5 5
B 3√5 6 C A Sin A= 6 = 2 = 2√5 3√5 √ Cos A= 3 = √5 3√5 5 Tan A= 6 = 2 3 Dilan
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Inverse Trigonometry 12.352 - 3.72 = √138.83
Solve For The A= B=3.7 <A=90 C a2 - b2 = c2 = √138.83 C=11.7 cos-1 3.7 <C = 72.6 <B = 17.4 A B Nishant
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Law of Cosine B A2 = 182 + 222 - 2(22)(18) - cos65 A C 21.8 18
Formula: a2 = b2 + c2 - 2bc(cosA) b2 = a2 + c2 - 2ac(cosB) c2 = b2 + a2 - 2bc(cosC) B A2 = (22)(18) - cos65 A2 = 473.3 A = 21.8 sin(65) = sin c A C sin c = 0.748 <c = 48.4 <b= 66.6 Dilan
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Law of Sine Formula: sin A = sin B = sin C a b c <A = 60 B = 40
sin (60) = sin (40) b 34.64 x sin(b) = 20 34.64 = sin b 20 A B There is no solution because the value of sine can never be over one Nishant
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Topic Relations 7A: The use of Pythagorean Theorem is used to help find the side length of a triangle 9: The use of SOH CAH TOA can allow you to find amplitude of a vector Dilan
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Real World You have to get on the roof of a 10 foot building. However there is a flowerbed that is 12 feet in front of the building. Calculate the length of the smallest ladder that can be used and the angle at which it should be placed. B Step 1: Use pythagorean theorem to find the length of missing side = √244 = 15.6 10 Step 2: Use SOHCAHTOA to find the angle of the ladder Tan-1 = 10 = 39.8 12 Dilan C 12 A
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Common Errors SSA Solve For The Whole Inverse uses cos-1 tan-1 sin-1
Simple miscalculations Nishant
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