Graph your chosen function and graph at least three different transformations of your function using an online graphing calculator. Please post your graphs to the discussion forum. You should have a total of 4 graphs (your function and 3 transformations). All four could be on the same coordinate system. Please label your graphs with the corresponding transformations/translations. Online Graphing Calculators

answer

watching

108

views

For unlimited access to Homework Help, a Homework+ subscription is required.

You have 0 free answers left.
Get unlimited access to 3.8 million step-by-step answers.

Get unlimited access

Already have an account? Log in

Reid WolffLv2

25 Aug 2019

Unlock all answers

Get 1 free homework help answer.

Already have an account? Log in

Related questions

First, create 3 equations of the form $ax+by+cz=d$ , where a, b, c, and d are constants (integers between – 5 and 5). For example, $x + 2y – 2= -1$ . Perform row operations on your system to obtain a row-echelon form and the solution.

Go to the 3D calculator website GeoGebra and enter each of the equations.

After you have completed this first task, choose one of the following to complete your discussion post.

1. Reflect on what the graphs are suggesting for one equation, two equations, and three equations, and describe your observations. Think about the equation as a function $f$ of x and y, for example, $x + 2y +1 = 2$ in the example above. Geogebra automatically interprets this way, that is, like $z=f(x, y)=x+2y+1$ , it isolates z in the equation.

2. What did the graphs show when you entered the second equation?

3. Give a simple description of the system

x=0
y=0
z=0

x = 0 can be seen as the constant function $x=g(y, z)=0y+0z=0$ . Of course, you can use GeoGebra to “observe” the system.

4. Give an example with 2 equations as simple as possible with 3 variables (at least 1 being non-linear; keeping z to the one power on both equations) and describe the potential of GeoGebra to study nonlinear systems.

purpledonkey271

First, create 3 equations of the form ax+by+cz=d , where a, b, c, and d are constants (integers between – 5 and 5). For example, x + 2y – 2= -1 . Perform row operations on your system to obtain a row-echelon form and the solution. Go to the 3D calculator website GeoGebra and enter each of the equations. After you have completed this first task, choose one of the following to complete your discussion post. 1. Reflect on what the graphs are suggesting for one equation, two equations, and three equations, and describe your observations. Think about the equation as a function f of x and y, for example, x + 2y +1 = 2 in the example above. Geogebra automatically interprets this way, that is, like z=f(x, y)=x+2y+1 , it isolates z in the equation. 2. What did the graphs show when you entered the second equation? 3. Give a simple description of the system x=0 y=0 z=0 x = 0 can be seen as the constant function x=g(y, z)=0y+0z=0 . Of course, you can use GeoGebra to “observe” the system. 4. Give an example with 2 equations as simple as possible with 3 variables (at least 1 being non-linear; keeping z to the one power on both equations) and describe the potential of GeoGebra to study nonlinear systems.

purpledonkey271

Weekly leaderboard

Home

Homework Help 3,900,000

Algebra 190,000