Parametric equations calculator with points

    • [DOC File]Calculus 2 Lecture Notes, Section 9.3

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      For a curve defined by parametric equations . rotated about the line y = c: For a curve defined by parametric equations . rotated about the line x = d: Practice: Find the lateral surface area of the solid of revolution generated by the Scrambler Ride equations when rotated about the y-axis for . Calc 2 Lecture Notes Section 9.3 Page . 3. of . 5

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    • [DOC File]Answers to “Why Do We Need Parametric Equations

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      However, parametric equations are honest. The original parametric equations are. X = t and y = t2, and the translated ones are: x = t (2 and y = t2 + 1. In order to eliminate the parameter, we’d need to solve the first equation for t and substitute that into the equation for y. So x + 2 = t and y = (x + 2)2 + 1.

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    • [DOC File]Calculus 2 Lecture Notes, Section 9.1

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      Points on a graph can be represented by two separate equations for the x and y coordinates in terms of a third variable (usually called t), instead of a single equation. The variable t represents time in many applications, which makes parametric equations useful for describing the location of …

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    • [DOC File]What Is A Function

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      It is an important idea that parametric equations provide more information than what path is followed; they describe how the path is followed. Activity 11.3 Parametric Equation Suppose you want a robot to move from the point A(1,1) to the point B(3,7).

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    • Parametric Conic Sections - Texas Instruments

      Change the parametric equations so that the parabola opens up along the x-axis. Add additional parameters that shift the graph horizontally and/or vertically. Add the appropriate points and line segments to demonstrate that for any point on the parabola, the distance from the focus to the point is equal to the distance from the point to the ...

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    • [DOC File]AP Calculus BC Syllabus - Warren County Public Schools

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      Concavity and points of inflection. Second derivative test for extrema. D. Optimization problems. E. Related rates. F. Visualizing motion using parametric equations and the calculator. G. Graphical antidifferentiation. Given a derivative of a function, sketch the original function. Given a …

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    • COURSE TITLE: Pre-Calculus (Honors)

      * sketch the curve represented by the parametric equations * apply parametric equations to solve problems * use parametric equations with the graphing calculator. M. Students will understand the polar coordinate system. Upon completing this goal the student will be able to: * convert points in rectangular form to polar form and vice versa

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    • Problem 1 – Introduction to Parametric Equations

      The resulting parametric equations are: Enter the given parametric equations into the calculator and view the resulting graph as outlined earlier. In parametric mode, you are unable to use the . Calculate. menu to find the maximum height or the zeros. To find these values, you must convert this to a polynomial equation. Press ( and record 10 ...

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    • [DOCX File]MATH 201 – CALCULUS I

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      Graph parametric equations using a calculator. Find derivatives of graphs defined parametrically. Find area enclosed by graphs defined parametrically. Find arclength of curves defined both parametrically and by y as a function of x. Find curvature of graphs defined both parametrically and by y as a function of x.

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    • [DOC File]CALCULUS BC

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      7. A curve C is defined by the parametric equations. (a) Find in terms of t. (b) Find an equation of the tangent line to C at the point where t =. _____ On problems 8 – 10, find: (a) in terms of t. (b) all points of horizontal and vertical tangency. 8. 9. 10. _____ On problems 11 - 12, a curve C is defined by the parametric equations given.

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