Secant and tangent calculator

    • [DOC File]Equations and Graphs

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      As we get closer to we get closer to the actual slope of the tangent line, the value We call the slope of the tangent line at the point the derivative of the function at the point . Let’s make a couple of observations about this process. First, we can interpret the process graphically as finding secant lines from to other points on the graph.

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    • [DOC File]Trigonometry Test #01 Review, Spring 2010

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      To find an angle for the secant, cosecant, and cotangent functions, you have to use the reciprocal identities first to convert the equation so that it has cosine, sine, or tangent. Section 2.4: Solving Right Triangles. The way we write a measurement can be used to indicate how precise the measurement was.

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    • [DOC File]Email Template .edu

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      The graph of the Secant function. The secant function is defined by assigning to the angle ( the reciprocal of the x-coordinate of the ordered pair where the terminal side of the angle ( crosses the unit circle (e.g. ). 1. Using the definition of secant, fill in the following chart with the output for the secant …

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    • [DOCX File]PC\|MAC

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      The students can actually see the secant line become the tangent line. When teaching volume by known cross sections and by revolution, this software allows the students to see the 3-D object for which the volume is being computed. Each test is designed to have a calculator section and a non-calculator …

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    • [DOC File]Constructing Tangents to Functions and Calculating the ...

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      This point should appear between the two points that define your secant line. Select the secant line and the point between the two points defining the line. Construct a line parallel to the secant line through the point . x, f(x). Measure the slope of this “tangent” line. As you make ∂x very small the secant line becomes the tangent line.

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    • [DOC File]Section 1

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      (Euclid) Given a secant line of a curve, as Q → P , the secant line approaches the tangent line at P, i.e., the tangent line is the limiting position. If P has coordinates (a, f(a)) and Q has coordinates (a + h, f(a+h)), then. and Example 1: Find the slope of the tangent line to the curve f(x) = 3 - …

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    • Activity overview: - Texas Instruments

      The Tangent Line Problem (TI-Nspire technology) ( 8315. The Mean Value Theorem (TI-Nspire technology) ( 9896 Part 1 – Graph of Secant and Tangent Lines. On page 1.3, the graph of y = x2 is shown. Students are to grab point Q and move it toward point P. They are then asked to make an observation about the lines and the values of the slopes.

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    • [DOC File]Trigonometry FINAL EXAM Review, Spring 2010

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      Notes on the graph of the inverse tangent function: The inverse tangent function is increasing and continuous on its domain. Both the x- and y- intercepts are 0. The inverse tangent function is odd. The lines are horizontal asymptotes. Inverse Cotangent, Secant, and Cosecant Functions Finding Inverse Trigonometric Functions with a Calculator

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    • [DOC File]Intro – average speed is the average rate of change of ...

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      tangent slope (by algebra) Part #4. Slopes with numerical calculations. Now you will compute secant slopes and tangent slopes of the parabola numerically with the TI-89 calculator. The slope of the secant line through two points on the parabola whose x-coordinates differ by h is: . …

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    • Activity overview:

      The secant line is drawn and the slope of the secant line is displayed. Students will guess a value for c to see if the slope of the tangent line at c is the same as the slope of the secant…

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