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The point $ P(0.5, 0) $ lies on the curve $ y = \cos \pi x $.

(a) If $ Q $ is the point $ (x, \cos \pi x) $, use your calculator to find the slope of the secant line $ PQ $ (correct to six decimal places) for the following values of $ x $:

        (i) $ 0 $                        (ii) $ 0.4 $        (iii) $ 0.49 $
      (iv) $ 0.499 $                (v) $ 1 $           (vi) $ 0.6 $
     (vii) $ 0. 51 $              (viii) $ 0.501 $

(b) Using the results of part (a), guess the value of the slope of the tangent line to the curve at $ P(0.5, 0) $.

(c) Using the slope from part (b), find an equation of the tangent line to the curve at $ P(0.5, 0) $.

(d) Sketch the curve, two of the secant lines, and the tangent line.

The point $ P(0.5, 0) $ lies on the curve $ y = \cos \pi x $. (a) If $ Q $ is the point $ (x, \cos \pi x) $, use your calculator to find the slope of the secant line $ PQ $ (correct to six decimal places) for the following values of $ x $: (i) $ 0 $ (ii) $ 0.4 $ (iii) $ 0.49 $ (iv) $ 0.499 $ (v) $ 1 $ (vi) $ 0.6 $ (vii) $ 0. 51 $ (viii) $ 0.501 $ (b) Using the results of part (a), guess the value of the slope of the tangent line to the curve at $ P(0.5, 0) $. (c) Using the slope from part (b), find an equation of the tangent line to the curve at $ P(0.5, 0) $. (d) Sketch the curve, two of the secant lines, and the tangent line.

Calculus: Early Transcendentals

Limits and Derivatives

The Tangent and Velocity Problems

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