Tangent line calculator at given point

    • [DOC File]AP CALCULUS AB PROBLEM SET 1

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      (b) Write an equation for the tangent line to the graph of f at x = 2. Show how you arrived at your answer. (c) Write an equation of the graph that is the reflection across the y-axis of the graph of f. 3. Given. (a) Find the coordinates of the points common to the two graphs of f …

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    • [DOC File]Section 1

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      tangent line. to the graph of a function touches the graph at a given point. When we are given discrete data and asked to find the equation of a tangent line, we must use the secant line as an estimator. If f(x) is interpreted as the distance an object is located from the origin along an x-axis at time x, then

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    • Activity overview:

      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]Match the slope fields with their differential equations

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      17. Consider the differential equation given by . (a) On the axes provided, sketch a slope field for the given differential equation. (b) Let f be the function that satisfies the given differential equation. Write an equation for the . tangent line to the curve through the point (1, 1). Then use your tangent line. equation to estimate the value of

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    • [DOC File]EXTRA CREDIT: +5 points

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      More Derivative and Tangent Line Problems. NO CALCULATOR!!! 1. The graph of the equation has a slope equal to 5 at exactly two points. Find the coordinates of the points. 2. Find the value of c , where the line l tangent to the graph of at ( 0 , 1 ) intersects the x-axis. 3. Find the equations of all lines through the origin tangent to the ...

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    • [DOC File]Introduction to Tangent Lines using TI-Nspire CAS

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      We know the point (1, 2) is on the curve. The equation to the tangent line at the point x=1 is given by We can use this tangent line to approximate values of the function close to the point x=1. For example, the estimate, Notice that actual value, Also notice that the estimate, , whereas the actual value, .

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