Estimate slope of tangent line calculator
Activity overview:
Students should see that the slope of the secant line approaches the slope of the tangent line as point Q approaches point P. Part 2 – Finding average rate of change Students are asked to determine the value of the average rate of change of . f1 (x) on the interval [1, 1.1] two different ways.
[DOC File]M 160 Exam 2 Study Guide - Open Computing Facility
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Find equations for tangent lines to graphs of these functions (in point-slope form, of course). Find the points on the graph of a differentiable function where the tangent line has specified slope. Illustrate/verify graphically that your tangent lines are correct (using a calculator). Representative homework problems: Page 188; #1 – 26.
[DOC File]Introduction to Tangent Lines using TI-Nspire CAS
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Next calculate the slope of the tangent line you drew in step 3. Choose the menu icon, select 7:Measurement→3:Slope. Move the cursor to the tangent line until “line” appears and hit enter twice. The number should darken. Hit the esc key. (You can move this number to an empty area of the graph by following the directions at the end of step 2.)
[DOC File]Match the slope fields with their differential equations
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(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
[DOC File]Equations and Graphs
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Consider the function Generate the graph of using your calculator. Approximate the slope of the tangent line to the graph at the point Use the following set of x values to generate the sequence of secant line slopes. For what values of x do the tangent lines appear to have slope of 0?
[DOC File]Intro – average speed is the average rate of change of ...
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Estimate of the. tangent slope. Part #3. Slopes with algebra. a. Algebraically compute the secant slope or for the parabola with equation f(x) = 9-x2. The value of the secant slope when h goes to zero, if it exists, is the slope of the tangent line to a function f (or the derivative of f) b.
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