SOHCAHTOA (Trigonometry) worksheet
10 GCSE practice questions with answers, free to print. Every sheet is generated, so you can make a fresh one whenever you need it.
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3 marks
The diagram shows a right-angled triangle.
Calculate the length of the side marked \(x\).
Give your answer to 1 decimal place.
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4 marks
Here is a right-angled triangle.
Give your answers correct to 1 decimal place.
(a)Work out the size of the angle marked \(x\).
(b)Work out the size of the third angle of the triangle.
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3 marks
Here is a right-angled triangle.
Find the length of the side marked \(x\).
Give your answer to 1 decimal place.
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3 marks
Here is a right-angled triangle.
Work out the exact length of the side marked \(x\).
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4 marks
Idris measures the ramp in a playground. It is \(14\) m long and meets the level ground at an angle of \(34^\circ\).
Give your answers correct to 1 decimal place.
(a)Calculate the vertical height of the top of the ramp above the ground.
(b)Calculate the horizontal distance covered by the ramp.
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3 marks
The diagram shows a right-angled triangle.
Work out the length of the side marked \(x\).
Give your answer correct to 1 decimal place.
-
4 marks
Here is a right-angled triangle.
Give your answers correct to 1 decimal place.
(a)Calculate the size of the angle marked \(x\).
(b)Calculate the size of the third angle of the triangle.
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3 marks
The diagram shows a right-angled triangle.
Work out the length of the side marked \(x\).
Give your answer correct to 1 decimal place.
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3 marks
Here is a right-angled triangle.
Calculate the exact length of the side marked \(x\).
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4 marks
Idris measures the ramp in a playground. It is \(16\) m long and meets the level ground at an angle of \(34^\circ\).
Give your answers correct to 1 decimal place.
(a)Find the vertical height of the top of the ramp above the ground.
(b)Find the horizontal distance covered by the ramp.
Answers
- \(5.1\ \text{cm}\)
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(a) \(38.7^\circ\)
(b) \(51.3^\circ\) - \(24.9\ \text{cm}\)
- \(4\ \text{cm}\)
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(a) \(7.8\ \text{m}\)
(b) \(11.6\ \text{m}\) - \(12.7\ \text{cm}\)
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(a) \(39.8^\circ\)
(b) \(50.2^\circ\) - \(15.6\ \text{cm}\)
- \(14\ \text{cm}\)
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(a) \(8.9\ \text{m}\)
(b) \(13.3\ \text{m}\)