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Review of Essential Skills:
Trigonometry & Proportioning
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Right Angled Triangle Trigonometry
Sides of a right-angle triangle: Hypotenuse: Opposite the angle, the longest side in the triangle. Adjacent: Side, along with the hypotenuse, that “builds” the angle. Opposite: Side that the angle opens up to. The adjacent and opposite sides change depending on which acute angle you are referring to.
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Consider ∆ABC: From A: Adjacent side = c Opposite side = a From C:
Adjacent side = a Opposite side = c A B C a b c
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Primary Trig Ratios Or remember: SOH CAH TOA
Ratios that allow us to solve for unknown lengths / angles. hyp opp adj Or remember: SOH CAH TOA
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Eg.1: Completely solve ∆ABC where B = 900, a = 5 cm and b = 10 cm.
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Sine & Cosine Laws Trig laws that are designed for triangles that are non-right angle. SINE LAW: COSINE LAW: A b c C B a
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Eg.2: Completely solve ∆GHI where g = 8 cm, G = 600 and H = 700.
Eg.3: Completely solve ∆DEF where d = 10 cm, e = 15 cm and f = 17 cm.
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Proportioning A solution method which uses comparisons instead of values to determine solutions. Very useful in situations with many unknowns.
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Eg. 4: A circle has an area of 10 cm2
Eg.4: A circle has an area of 10 cm2. Determine the area of a circle with a radius that is 25% larger. Eg.5: The volume of a cone is 50 cm3. Determine the volume of a cone that is 35% taller with a radius that is 25% narrower at the base.
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