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- Find the third side and compare the angle with 45 degrees.opp = 16, adj = 30adj = 7, hyp = 25opp = 5, hyp = 7\text{opp} = \sqrt{7},\ \text{adj} = 3\text{adj} = 2\sqrt{2},\ \text{hyp} = 4
- Decide whether each list of opposite, adjacent and hypotenuse could be right.opp = 20, adj = 48, hyp = 52opp = 10, adj = 11, hyp = 15opp = 24, adj = 7, hyp = 20\text{opp} = \sqrt{5},\ \text{adj} = 2,\ \text{hyp} = 3
- Name the sides opposite and adjacent to the angles of a right triangle.
- Name the opposite, adjacent and hypotenuse lengths for two angles in a rectangle with a diagonal.
- Explain why one side cannot be adjacent to both acute angles.
- Find the sides of a funicular track triangle from its length and height.
- Find KN and name the sides for the angles in each half of an isosceles triangle.
- Find the opposite and adjacent sides exactly when the opposite side is twice the adjacent.
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Opposite, adjacent and hypotenuse: the lesson ›More Chapter 8 worksheets: Right triangles and trigonometry
- 8.1Geometric means in a right triangle
- 8.2Proving the Pythagorean theorem with similar triangles
- 8.3Special right triangles
- 8.4Opposite, adjacent and hypotenuse
- 8.5Sine, cosine and tangent
- 8.6Trig values of the special right triangles
- 8.7Solving right triangles
- 8.8Inverse trigonometric ratios
- 8.9Angles of elevation and depression
- 8.10Measuring what you cannot reach