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STARTER x x In each triangle, find the length of the side marked x.

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Presentation on theme: "STARTER x x In each triangle, find the length of the side marked x."— Presentation transcript:

1 STARTER x x In each triangle, find the length of the side marked x.
55 mm x 40 mm 164 cm x 230 cm In each triangle, find the length of the side marked x. If required, round your answers to 1d.p. 13 mm x 5 mm 144 cm x 60 cm © online calculator

2 STARTER x x x x 230 cm 164 cm 40 mm 55 mm 13 mm 60 cm 5 mm 144 cm 68mm
© online calculator

3 Using Trigonometric Ratios Introducing the Sine Ratio
Trigonometry Using Trigonometric Ratios Introducing the Sine Ratio © online calculator

4 Right-angled triangles
A right-angled triangle contains a right angle! The side opposite the right angle is called the hypotenuse. This is the longest side. © online calculator

5 The opposite and adjacent sides
The side opposite the given angle is named the opposite side. x The side next to the given angle (that is not the hypotenuse) is named the adjacent side. © online calculator

6 Name all the sides from the given angle, x
2). 1). 3). 4). © online calculator

7 The sine ratio The ratio of : the length of the opposite side
the length of the hypotenuse is called the sine ratio. sin x = opposite hypotenuse O P S I T E H Y P O T E N U S x © online calculator

8 = 6 × 0.5 = 3 cm a In this triangle, opposite sin 30° = hypotenuse a =
So, a = 6 × Sin 30 = 6 × 0.5 = 3 cm © online calculator

9 53° 28 cm Try this: x © online calculator

10 32° 42 cm Try this: x © online calculator


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