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The figure above shows the graph of the curve with equation y x= sin , 0 3≤ ≤x π. The graph is intersected by the straight lines with equations y a= ± , 0 1< <a. These intersections are labelled in the figure by the points A, B, C, D, E and F. The x coordinate of the point B is x0.
7.1 The Graphs of Sine and Cosine . OBJECTIVE 1: Understanding the Graph of the Sine Function and its Properties . In Chapter 6, we sketched an angle . θ in standard position in the rectangular coordinate system and used the ordered pair (, )xy to represent a point P lying on the terminal side of θ. Now, we will
• The graphs of the trigonometric functions tangent, cotangent, secant, and cosecant have vertical asymptotes. • The formula to find the period of cosine, sine, secant, and
18 wrz 2017 · Students will be able to graph trigonometric functions by finding the amplitude and period of variation of the sine cosine and tangent functions. What is a radian and how do I use it to determine angle measure on a circle? How do I use trigonometric functions to model periodic behavior? Make sense of problems and persevere in solving them. 2.
Card Set A2 (Trigonometric Functions g(x) = bcos x) [Page 39] to each pair of student. Ask each group to sort the cards into three sets, selection criteria should be at the group’s discretion. For sin example, x or cos x is 2. Ask students to write a description of their selection criteria.
Graphs of sine and cosine that are scaled, translated, etc.: For all remaining graphs, use xtic = /2 … ytic = 1π y = 3sin x y = sin (2x) y = sin(xπ/4) + 2
Question 1: Which of these values cannot be the sine of an angle? Question 2: Which of these values cannot be the cosine of an angle? (a) Which graph is G y = sin(x) ? (b) Which graph is G y = cos(x) ? (c) Which graph is G y = tan(x) ?