Trigonometric Circle - Geometry
Created by Nelson SousaThis document contains constructions of trigonometric circles for sine, cossine, tangent, and cotangent.
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This document contains constructions of trigonometric circles for sine, cossine, tangent, and cotangent.
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This is a great activity that helps the user to understand how to create and solve equations.
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This activity demonstrates a problem known as Galton's Bean Machine. In this problem, multiple balls are rolled down a pyramid where at each level, the ball can either go left or right. It keeps track of the results and makes a bar graph out of them.
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This is a simple snake game for the TI-Nspire.
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This is a freeware text editor for Windows that saves text in the TI-Nspire format (.tns). The web site for this program is at http://www.irc.vc/nspire/.
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Ndless is a program enabling third party development on the TI-Nspire.
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This set of documents contains numerous activities that help with topics taught in middle school such as equations, expressions, and patterns.
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This document contains an interactive activity that solves a trigonometric equation visually.
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This activity lets you create tree view diagrams and watch at they are animated while being created.
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This activity shows how sliders can be used to manipulate graphs.
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A variety of Graphs & Geometry demonstrations showing proof without words.
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In this document, you can enter in a parametric function and watch an animated trace of the resulting graph.
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This document contains two constructions that allow you to manipulate points on a segment and find the coordinates of the midpoint.
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This document contains an arc that you can manipulate and find the length of an arc.
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This document contains a spreadsheet with information comparing the year and month with the CO2. This is the third document, which contains the years 1958-2008. This document also contains a graph of the data and an explanation of it.
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This document contains a spreadsheet with information comparing the year and month with the CO2. This is the second document, which contains the years 1995-2004.
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This document contains a spreadsheet with information comparing the year and month with the CO2.
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This document explains what literal equations are and how to use and solve them.
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This library contains functions relating to laplace transforms and inverse laplace transforms.
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This library contains functions relating to interpolation and approximate roots of equations.
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This activity simulates rolling dice and graphs the results.
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This document contains an activity showing confidence intervals for means, with a graph that you can manipulate.
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In this document, you explore how the area of a circle was determined by inscribing and circumscribing circles in other polygons.
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This document explores various forms of conics using the Graphs and Geometry application. This document requires the TI-Nspire CAS to be able to use all of the document.
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This is a document exploring the angles formed by incentres, circumcentres, orthocentres, and centriods, featuring 13 interactive Graphs & Geometry activities.
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This document helps you understand how to multiply polynomials with the help of algebra tiles
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This library contains many useful programs for Algebra 2. A complete list of these programs, along with detailed information for each, is available in the first few pages of this document. Remember to place this document in the MyLib folder, and to refresh the libraries afterwards.
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This document provides an interactive experience for learning about velocity vectors.
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This is a world first! The program gives you all you need to know about a function ! In order to analyze a function, you have to enter its variable and its domain. For example, we'll take ln(x), defined on 0;+infinite. You will just have to enter : analyze(ln(x),x,{0,+oo}). (oo bzing the symbole of infinite, obtained by pressing Ctrl-i , complex i). Same for the funciton f(x)=x^2 on the specific domain [0,100], just type: analyze(x^2,x,{0,100}). The final given result is actually a matrix, due to a lack of programming capability on the NSpire. The matrix gives you the summary of what you need to know about the function. Zeros, Derivative, Limits, Variations... Note : The program should work with most common functions. If you notice any weird issue, please fell free to contact me and report the issue :)
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This is a great document to help you understand how to build expressions.
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This is a simulation of Buffon's Needle, an experiment first thought of in the 18th century as a way to determine pi.
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This activity demonstrates how to use a slider to select different columns from a List and Spreadsheets application.
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This activity demonstrates many features available on the TI-Nspire, such as the different uses for the Graphs and Geometry application
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This construction shows how you can use a slider to manipulate text.
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This activity shows the Ferris Wheel problem in a graphical way.
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This is the latest release of Festivus for the TI-Nspire
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This document has an animated picture of the American flag.
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In this document there are multiple problems to solve. For each one, there is a slider that you can change to get more help. As you move the slider to the right, you get more hints.
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This document shows how to create a symmetrical segment in the Graphs and Geometry application
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In this activity, you move matchsticks around to form a specific shape within the required number of moves.
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In this activity, you go through a series of steps to simulate the Monte Carlo experiment, which was used to estimate the value of pi.
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In this document you can manipulate certain values in a graphed function by using sliders.
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In this document you can manipulate the y-intercept of a graph by using a slider.
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In this document you can manipulate the image of a snowflake.
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In this activity, you explore the possibility of receiving a certain prize in a cereal box and how likely it is to obtain all of them.
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In this document you can run different commans, such as repeat() to create a variety of shapes and patterns. There are 3 pre-made shapes included in this file.
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This is a demonstration for geometry showing the changing values of an angle in the semicircle when a point is dragged.
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In this file, you are presented with multiple graphs with 2 points on them. As you manipulate one of the points, the other changes in a specific pattern. The goal is to figure out the rule for how the second point moves.
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In this algebra activity, you explore how the graphs of sine, cosine, and tangent are formed from an ordinary circle.
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This is an activity simulating folding a box out of a sheet of paper in Graphs and Geometry.
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This converts polygons to matrices and creates plots from matrices.
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This is an animation of a Pythagorean dissection in Graphs and Geometry.
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This program shows a method of transforming an arbitrary polygon using matrix methods rather than the tools built into Graphs & Geometry.
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In this document, you use a slider to manipulate a linear function to find different values for a cubic function.
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In this document, your knowledge of quadratic functions is tested as you are presented with a series of questions where you have to fill in the missing values of the graphed quadratic function.
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This is the first document in the 3 part series of Concrete Algebra. In this document, you will go through a series of activities to help you to visualize patterns in many different ways
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This is the 2nd file in the series of Concrete Algebra. You will go through a series of activities used to introduce some early concepts used in algebra, such as variables.
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This is the 3rd and final document in the series Concrete Algebra. In this document, you will learn to solve basic equations by going through a series of activities and questions.
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In this document, there are multiple investigations that allow you to understand 4 different conic sections by manipulating different points.
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In this document, you have a series of graphs where you need to guess the slope and y-intercepts of the graph displayed. It tests your knowledge of slope and intercepts.
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This document demonstrates many different hyperbolic objects, such as hyperbolic lines and triangles. You can manipulate each example given.
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This document presents a series of questions used to test your knowledge of algebra.
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This document explores how the location of constants in an equation can transform the graph. It uses many types of graphs, such as quadratic and exponential.
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In this activity, students use geometry trace to explore the conic sections from their locus definitions.
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In this document, you can use 3 different sliders to control the values of a, b, and c in the quadratic equation ax^2 + bx + c.
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In this document, you explore the focus property of a parabola by manipulating a diagram in the Graphs and Geometry application.
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In this document, you can see a point being animated along the graph of a parametric function.
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In this document, you can manipulate different values for a quadratic equation to see how each one affect the resulting graph.
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In this document, you explore how the values of a, b, and c affect the graph of the quadratic equation ax^2 + bx + c.
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In this document, you can rotate the graph of a cubic function to see its symmetry at different rotations.
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This document explains how to solve a two-step equation and includes multiple examples to aid learning.
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This is the first of two documents that quiz you on your knowledge of calculus. These 2 documents are meant to help you prepare for the AP exam.
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This is the second and final document in the two part AP quiz. This quiz is designed to help you prepare for the AP exam.
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In this document, you can calculate the centroid of the graphs y=x^2 and x=a. It includes two functions that calculate the centroid, but they will only work on the TI-Nspire CAS.
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This document contains many interactive activities relating to different forms of cycloids, such as hypocycloids and epicycloids.
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This document allows the dynamic study of the equation y'=g(x,y). This document is based upon contributions from Philippe Fortin (France), John Hanna (USA), Doug Lapp (USA), and Jon Roberts (Australia).
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This document illustrates the Fundamental Theorem of Calculus visually and is designed to help the user gain a better understanding of this theorem.
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This document illustrates the difference between an integral and an area.
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This document explains the Newton's Method and provides a few visual examples to go along with it. This document requires the TI-Nspire CAS.
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This document consists of many activities revolving around the idea of an olympic race. These activities require knowledge of calculus and physics to solve.
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This document demonstrates confidence intervals by using an example with test grades.
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This document contains an interactive periodic table where you can manipulate a square to move around it. It contains information on all of the elements.
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This shows the velocity and acceleration vectors for a particle with position vector .
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This document has an arc on a circle that you can manipulate by dragging a point. It was created with the use of angle bisectors, before the TI-Nspire supported arcs normally.
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This document contains two arcs that you can manipulate and find out the radians for. This was created before the TI-Nspire contained built in support for arcs.
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This document contains many activities that help you understand how patterns are built and what formula is used to calculate the next item in the series.
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This document shows you how to use the order of operations and how it can affect the outcome of different problems.
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This document contains a sector that you can manipulate.
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This document contains multiple pages of questions that will help you with trigonometry.
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This document contains a few activities that will test your knowledge of volume on the x and y axis.
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This document contains a few activities that use the graph screen to create cross sections of 3d shapes.
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This library contains many useful functions that were designed specifically for the TI-Nspire CAS.
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This library contains functions relating to equations such as a simultaneous equation solver and a quadratic solver.
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This document contains functions and activities relating to simplex.
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This document contains a spreadsheet with a lot of data in it.
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This document contains a slider, graph, and spreadsheet.
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This document contains many pages relating to cobweb plots.
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This activity contains a calendar which can display data from the year 1-4000.
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This document contains two protractors on a geometry screen that can be manipulated and used to measure angles of other polygons and objects.
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This library includes functions for principal and interest, which simplifies some of the finance functions.
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This demonstration finds and displays the centroid of the region in the first quadrant bounded by f1(x) = x^2, the x-axis and the vertical line x=a.
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This document helps you visualize derivatives with a variation of the Dynagraph activity
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This document helps you visualize function by having you interact with number line to see how 2 points are affected.
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This document allows you to see how the value of a in the ellipse equation x^2/a^2+y^2=1. It is interactive with a slider.
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This document contains two functions and an example for a hypothesis developed by Wilcoxon-Mann-Whitney, which calculates all of the possible rank sums that arise from given samples of size n and m.
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This document helps you to understand and use parametric equations better.
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This document contains an interactive circle with a sector that is shaded.
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This document simulates the Monty Hall problem. You're presented with 3 doors, and behind 1 of them is a car. Behind the other 2 are goats. You can select one, then one of the doors with a goat is opened. You can then switch your choice or keep your choice. The goal is to select the door with the car.
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This library contains a wide variety of functions that are explained in the document.
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This is a Gameboy/Gameboy Color emulator for the TI-Nspire written in ARM assembly.
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This is a unit conversion library for the TI-Nspire which includes all conversion units built into the CAS model.
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A Mandelbrot fractal for the TI-Nspire calculator.
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This program can perform synthetic division on 3rd-, 4th-, and 5th-degree polynomials.
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This is a Hearts game for the TI-Nspire series of calculators.
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This activity shows how you can dynamically change a plus sign to a minus sign and vise versa by having the user move a point on the screen.
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This will fully simplify all radicals into simplest form without a radical in the denominator. It can handle integers and fractions.
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Wander through randomly generated mazes one square at a time, with the entire maze visible, or in 3D.
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This is a Solitaire game for the TI-Nspire series of calculators.
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This is a Checkers game for the TI-Nspire series of calculators.
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This activity lets you manipulate a parabola and watch how its vertex form equation updates.
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This library contains many useful functions, such as completing the square and making an isometric grid.
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