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C C Chap 10 Trigonometry is about RIGHT-ANGLED TRIANGLES. ↳hypotenuse Lopposite side Ladjacent side reference angie acute angle in a right-angled A 4 sine / sin HAO iii opposite P adj Q " LY Trigonometry 7 cosine I cos tangent / tan TOA CAH SOH e.g. hypotenuse C adjacent reference angle hyp AABC & APGR are congruent A but the ref. L is different. B sin ¹(-) sin A = 0.78 LA Sin (0.78) = 51.3 (Id.p.) R } 1 of triangle trigonometric ratios ex. 1 TOA CAH SoH tangent of LX = cosine of Lx adj hyp Sine of Lx = cos Ly= AB is the hypotenuse. CB is the adjacent side because it is next to/beside the reference angle, Lx. AC is the opposite side because it is opposite the reference angle. OPP hyp · PR is the hypotenuse • PQ is the adjacent side. - Ra is the opposite side tan Ly trigonometric ratios ex. 2 opp finding unknown angles in right-angled s - use calculator to type "inverse" SHIFT+Sin/SHIFT + COS/ SHIFT + tan (05-1(--) 10n-¹ (...) sin x 15 x² = sin() opp ady sin Ly = opp hyp = 43.0° (Id.p.) OPP gdj adj nyp tan Lx = Cos Lx = sin Lx = compulsory line for TRIGO! e.g. cas d' 20, 9= 8.9 finals (when the unknown is the subject.) TOA CAH SOH 5 T C S AAB C e.g. OPP adj adj hyp OPP hyp APQR O A A H O H Check the figure always! Oon't assume the reference L!! ZI Sin these 2 boxes, one of them con represent an unknown side and the other can be an actual length. you need 2 lengths and 1 angle USUALLY when applying Trigo. acm 15cm 670
iOS User
Stefan S, iOS User
SuSSan, iOS User
16
This revision notr is about triginimetry and SOH CAH TOA
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examples of soh, cah, toa
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worked examples and step by step help. use this to easily remember a acronym!
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This worksheet explains how to find missing lengths and angles using trigonometry as well as some practice questions and answers.
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Revise algebra, inequalities, patterns, pythagoras theorem, trigonometry and percentages
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Explains how to do basic trigonometry with examples. This is aimed towards year 10 and 11 GCSE maths students, mainly foundation tier, however is applicable to higher tier who struggle understanding the topic
C C Chap 10 Trigonometry is about RIGHT-ANGLED TRIANGLES. ↳hypotenuse Lopposite side Ladjacent side reference angie acute angle in a right-angled A 4 sine / sin HAO iii opposite P adj Q " LY Trigonometry 7 cosine I cos tangent / tan TOA CAH SOH e.g. hypotenuse C adjacent reference angle hyp AABC & APGR are congruent A but the ref. L is different. B sin ¹(-) sin A = 0.78 LA Sin (0.78) = 51.3 (Id.p.) R } 1 of triangle trigonometric ratios ex. 1 TOA CAH SoH tangent of LX = cosine of Lx adj hyp Sine of Lx = cos Ly= AB is the hypotenuse. CB is the adjacent side because it is next to/beside the reference angle, Lx. AC is the opposite side because it is opposite the reference angle. OPP hyp · PR is the hypotenuse • PQ is the adjacent side. - Ra is the opposite side tan Ly trigonometric ratios ex. 2 opp finding unknown angles in right-angled s - use calculator to type "inverse" SHIFT+Sin/SHIFT + COS/ SHIFT + tan (05-1(--) 10n-¹ (...) sin x 15 x² = sin() opp ady sin Ly = opp hyp = 43.0° (Id.p.) OPP gdj adj nyp tan Lx = Cos Lx = sin Lx = compulsory line for TRIGO! e.g. cas d' 20, 9= 8.9 finals (when the unknown is the subject.) TOA CAH SOH 5 T C S AAB C e.g. OPP adj adj hyp OPP hyp APQR O A A H O H Check the figure always! Oon't assume the reference L!! ZI Sin these 2 boxes, one of them con represent an unknown side and the other can be an actual length. you need 2 lengths and 1 angle USUALLY when applying Trigo. acm 15cm 670
C C Chap 10 Trigonometry is about RIGHT-ANGLED TRIANGLES. ↳hypotenuse Lopposite side Ladjacent side reference angie acute angle in a right-angled A 4 sine / sin HAO iii opposite P adj Q " LY Trigonometry 7 cosine I cos tangent / tan TOA CAH SOH e.g. hypotenuse C adjacent reference angle hyp AABC & APGR are congruent A but the ref. L is different. B sin ¹(-) sin A = 0.78 LA Sin (0.78) = 51.3 (Id.p.) R } 1 of triangle trigonometric ratios ex. 1 TOA CAH SoH tangent of LX = cosine of Lx adj hyp Sine of Lx = cos Ly= AB is the hypotenuse. CB is the adjacent side because it is next to/beside the reference angle, Lx. AC is the opposite side because it is opposite the reference angle. OPP hyp · PR is the hypotenuse • PQ is the adjacent side. - Ra is the opposite side tan Ly trigonometric ratios ex. 2 opp finding unknown angles in right-angled s - use calculator to type "inverse" SHIFT+Sin/SHIFT + COS/ SHIFT + tan (05-1(--) 10n-¹ (...) sin x 15 x² = sin() opp ady sin Ly = opp hyp = 43.0° (Id.p.) OPP gdj adj nyp tan Lx = Cos Lx = sin Lx = compulsory line for TRIGO! e.g. cas d' 20, 9= 8.9 finals (when the unknown is the subject.) TOA CAH SOH 5 T C S AAB C e.g. OPP adj adj hyp OPP hyp APQR O A A H O H Check the figure always! Oon't assume the reference L!! ZI Sin these 2 boxes, one of them con represent an unknown side and the other can be an actual length. you need 2 lengths and 1 angle USUALLY when applying Trigo. acm 15cm 670
iOS User
Stefan S, iOS User
SuSSan, iOS User