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Trigonometry (with Triangles)

Complete the following questions for the start of our lesson tomorrow.

Pages 358–360 questions 27, 31, 38, 40

Pages 367–369 questions 2, 11 c, 14 b, 16 + one of 20, 21, 22, or 23

2 Replies to “Trigonometry (with Triangles)”

    1. This question anticipates some material that we’ll see again when we get to vectors.

      If you need to measure the distance from a point P to a line, you could in principle choose to measure the distance from P to any point on the line. However, one sensible choice would be to measure the distance from P to the point on the line that is closest to P, in other words, the distance from P to the point on the line, call it A, that makes (as shown in the diagram) a right angle with the original line. The distance from P to the line, then, is the length of the line segment between P and A. Given the equation of a line, and the coordinates of a point, can you find an expression that would give that distance?

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