A parametric equations grapher draws the curve given by the parametric equations x = f(t), y = g(t) by plotting the points (f(t), g(t)) as t varies. In other words, it draws the range of a function p(t) = [f(t), g(t)] on a given domain. Such a graph is called the graph of the parametric equations x = f(t), y = g(t) or the parametric curve represented by the function p(t).
This site is a parametric equations grapher which draws the curve given by the parametric equations x = f(t), y = g(t) by plotting the points (f(t), g(t)) as t varies. In other words, it draws the range of a function p(t) = [f(t), g(t)] on a given domain. Such a graph is called the graph of the parametric equations x = f(t), y = g(t) or the parametric curve represented by the function p(t).
Type of Material:
Simulation
Recommended Uses:
Calculus II in-class activity and assignment.
Appropriate to be used by the individual student or groups to practice.
Technical Requirements:
Any browser
Identify Major Learning Goals:
The ability to graph parametric equations in both Cartesian and polar coordinate systems. parametric curve grapher can also graph parametric curves in oblique coordinate systems and the ability to animate.
This site offers the user the ability to graph parametric equations in both Cartesian and Polar Coordinate systems. Parametric curve grapher can also graph parametric curves in oblique coordinate systems with animations.
Target Student Population:
College Lower Division, College Upper Division
Prerequisite Knowledge or Skills:
Calculus, Parametric Equations.
Content Quality
Rating:
Strengths:
The simulation is clear and easy to use, gives introductions and, and tips on how to type. When animating polar parametric curves, the polar parametric equations grapher shows the entire rotating radial axes marked with radial distances and shows the orientations.
The simulation is clear and easy to use, which gives introduction with tips on how to type. When animating polar parametric curves, the polar parametric equations grapher shows the entire rotating radial axes marked with radial distances with orientations.
Concerns:
None
Potential Effectiveness as a Teaching Tool
Rating:
Strengths:
The simulation Identifies the objectives notes, and is a very effective tool.
The site is very effective tool where the simulation identifies all noted objectives.
Concerns:
None
Ease of Use for Both Students and Faculty
Rating:
Strengths:
There are tips and Introductions for the student to be able to enter in the math equation for the function. It is easy and clear to use. The student will use the keyboard. It is a high design Quality.
Concerns:
None
Other Issues and Comments:
None
Creative Commons:
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