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EAN: 7350073732869 7350073732876 M Universal Soundbar Mount Small Medium 2 3 The content of this manual is subject to change without futher notice.The latest version of this…

1. Cosine RuleA cb Ba x C 2. Cosine RuleA cbhBa x C 3. Cosine RuleAh2  b2  x2cbhBa x C 4. Cosine RuleA h2  b2  x2c2  h2   a  x 2cbhBa x C 5. Cosine…

1. Cosine Rule AcbBa x C 2. Cosine Rule Acb hBa x C 3. Cosine Rule A h2  b2  x2cb hBa x C 4. Cosine Rule Ah2  b2  x2 c2  h2   a  x  2cb hBa x C…

1. Travel Graphs 2. Travel Graphse.g. A ball is bounced and its distance from the ground is graphed. x 80 x  5t  8  t  60 40 20 2 4 6 8 t 3. Travel Graphse.g.…

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3D Trigonometry 3D Trigonometry When doing 3D trigonometry it is often useful to redraw all of the faces of the shape in 2D. 3D Trigonometry When doing 3D trigonometry it…

Exponential Growth & Decay Exponential Growth & Decay Growth and decay is proportional to population. Exponential Growth & Decay kP dt dP  Growth and decay…

1. Equations of the form asinx + bcosx = c Method 1: Using the t results 2. Equations of the form asinx + bcosx = c Method 1: Using the t results eg (i) 3cos θ + 4sin θ…

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1. Sine Rule A c b B a C 2. Sine Rule A c b hB a C 3. Sine Rule A h  sin B c c h  c sin B h b B a C 4. Sine Rule A h h  sin B  sin C c b c h  c sin B h …

1. Sine RuleAc bB a C 2. Sine RuleAc bhB a C 3. Sine RuleA h sin Bcc h  c sin Bh bB a C 4. Sine RuleA h h sin B  sin Cc bc h  c sin B h  b sin Ch bB a C…

1. 3D Trigonometry 2. 3D TrigonometryWhen doing 3D trigonometry it is often useful to redraw all of thefaces of the shape in 2D. 3. 3D TrigonometryWhen doing 3D trigonometry…

1. Sine RuleAc bB a C 2. Sine RuleAc bhB a C 3. Sine RuleA h sin Bcc h  c sin Bh bB a C 4. Sine RuleA h h sin B  sin Cc bc h  c sin B h  b sin Ch bB a C…

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1. Cosine Rule AcbBa x C 2. Cosine Rule Acb hBa x C 3. Cosine Rule A h2  b2  x2cb hBa x C 4. Cosine Rule Ah2  b2  x2 c2  h2   a  x  2cb hBa x C…

1. Rates of Change 2. Rates of ChangeIn some cases two, or more, rates must be found to get theequation in terms of the given variable. 3. Rates of ChangeIn some cases two,…

1. Pythagorean Trig Identities 2. Pythagorean Trig Identities y 1 y  x x 3. Pythagorean Trig Identities y x2  y 2  1 1 y  x x 4. Pythagorean Trig Identities y…

1. Approximations To Roots(1) Halving The Interval 2. Approximations To Roots(1) Halving The Intervaly y  f x xIf y = f(x) is a continuous…

1. Further Growth & Decay 2. Further Growth & DecayIn order to take into account other conditions (e.g. the temperature ofan object will never be lower than the temperature…