U1LA1.4: Other Shapes && Styling

How can we use shape functions to create images?

Teacher Notes && Overview

In this learning activity, students will explore the various p5 shape-drawing functions as pairs or in groups. The second focus of the lesson will be building research and collaboration skills so that students can have a successful time when programming in p5.js. Then they will continue to build on their understanding of functions and their parameters to recreate the pre-determined shapes and designs.

This lesson is an exploratory lesson meant to help empower students with the ability to troubleshoot problems when coding. They will be heavily using the p5 reference website, so make students are pair programming efficiently. Some students will struggle with researching on their own so it is important to tell them that a programmer is not able to remember every function but should be able to read and use them.

Objectives

  • Consult the p5 reference for documentation

  • Utilize the reference sheet to create triangles, quadrilaterals, arcs, and shapes defined by their vertices.

  • Use layering of shapes to create images

Suggested Duration

~1-2 periods, 45-90 minutes

This timing will depend on how comfortable with documentation and coding your students are - if they have a lot of prior experience, this lesson could easily be abbreviated to a single period. For students new to CS, allow more time to build this base of exploration.

NYS Standards

9-12.DL.1 Type proficiently on a keyboard.

9-12.DL.2 Communicate and work collaboratively with others using digital tools to support individual learning and contribute to the learning of others.

Vocabulary

  • Function - Functions are lines of code that perform specific tasks.

  • Parameters - Parameters are the values inside of parenthesis following the name of the function.

  • triangle() - function that draws a triangle by taking in six numeric values which each represent an (x, y) coordinate of a vertex

  • quad() - function that draws a quadrilateral by taking in eight numeric values wihch each represent an (x, y) coordinate of a vertex

  • beginShape() - a function that works with vertex() and endShape() to define a shape or polygon by an unspecificed number of verticies

  • arc() - a function that draws a piece of a circle by taking in a minimum of six numeric values that control, in order: the (x, y) coordinates of the center of the circle the piece is cut from, the width/height of said circle, and the radian or degree measures of where the piece stops and starts. Optionally, it can take in a final value that determines the style the arc is drawn.

Pre-Req Vocab:

  • Vertices - a corner or a point where lines meet.

  • Quadrilateral - A four sided polygon.

  • Triangle - Three sided polygon

Planning Notes && Materials

Planning NotesMaterials

Arcs may or may not require special attention, depending on the math/geometry skills of your students, and if they have encountered the unit circle yet. Plan accordingly!

p5 Reference Sheet Worksheet (printed)

You may want extra print-outs/diagrams/chart paper to explain arcs and unit circles.

Resources

Assessments

Formative:

Verbal responses during the do now discussion.

p5 Reference Sheet Worksheet answers

Code Challenges

Summative:

Taijitu Symbol Mini Project (Upcoming Mini Project)

Abstract Album Art (End of Unit Project)

Do Now/Warm Up (~3 - 5 minutes)

Ask students to respond to:

  1. What do you do when you are stuck or confused on a problem?

  2. How do you think a software engineer solves a problem when they are stuck or confused?

  3. How does risk-taking play a role in problem-solving? Give examples using our classroom.

After students have answers, having an open discussion on these questions is a good way to gauge the temperature of the classroom. Students should know that a programmer does not know everything but they have them collaborate and research skills to find creative solutions.

You may want to expand the conversation with these optional questions:

  • How can we promote self-advocacy?

  • What are successful peer collaboration skills?

  • What would help you as a student to be able to search for solutions?

Creating a poster from students' feedback can help create a successful and safe risk-taking culture in your classroom.

Interesting Video on Tech Culture: https://www.youtube.com/watch?v=QW834PGYnYI

Introducing: The Reference Sheet (~20 -30 minutes)

Explain to students first that they will be doing an activity that will have them researching and problem-solving with their peers - hence the starter activity. If you have not, segue the Do Now conversation into a list of things students can do when they are stuck. Let students know today is their first day to practice being stuck and getting unstuck! An example list is as follows:

  • Ask yourself:

    • What was supposed to happen?

    • What happened instead?

  • If there is an error message look at the line number and error description. If the error message has a suggestion try that first.

  • Check for common errors working line by line from top to bottom

  • Play with the code. Make one change at a time then hit run.

  • Use teamwork. Compare your code to the code of someone next to you.

  • Check out the p5.js online reference. www.p5js.org/reference Model how to navigate the reference guide and then how to read the arguments a function takes.

  • Attach a sticky note to the back of your laptop. Let your peers or teachers know that you need extra help.

We said reference guide, but we haven't actually looked at the reference guide yet, so let's start there today. You'll begin by showing students their way around the reference sheet page:

Distribute the p5 Reference Sheet Worksheet. Although triangle is filled out, use that as a starting place to navigate the online reference sheet - show them how they would find the function, read the reference, and even test adjusting coordinate values to change the sample shape. Once students are comfortable, give them ~10 more minutes to work through 'line' on the worksheet. Circulate to answer questions, troubleshoot, and play as students explore.

Once they have previewed several functions, ask them to recreate something similar to the following:

Sample Code Solution

While they shouldn't hurt themselves trying to get everything EXACT, their sketches should include:

  • Sketch name that matches the unit and lesson number. Make this a standard practice in your classroom.

  • A canvas size of 600 pixels wide by 120 pixels high.

  • Light gray background.

  • One of each of the following shapes: triangle, polygon, quadrilateral, arc (the arc is an extra spicy challenge).

Circulate the room to ensure students are adding comments to their code to label each shape.

For students choosing to create the star shape or their own polygon, remind them that they can use the beginShape() function, and then add as many vertices as needed. Add endShape(CLOSE) at the end to close the shape.

[OPTIONAL] All About Arcs (~10-12 minutes)

While some students will deduce how to create arcs from the reference sheet, many will struggle because arcs a) require a LOT of arguments and b) are meausred in radians by default, which most students will not see until Algebra 2/Pre-Calc. It may be worthwhile to call students back together for a mini-lesson on arcs after they've experienced the triumph of making triangles, quads, polygons, etc from the reference sheet!

Begin by explaining that an arc is a piece of a circle. When we deal with arcs in p5, this is what the computer expects to get:

arc(x, y, width, height, start, stop)

Now, these first four values should look familiar: that's all the same as an ellipse() that they have been dealing with for a few lessons, now. This is the circle that they will be cutting a piece out of. The final two arguments, the start and stop, refer to where you are cutting the circle to create your arc.

By default, these are radian measurements. If you are comfortable and would like to offer a supplementary math lesson, you can feel free to discuss the unit circle with students and explain that degrees, specifically the 360, are an arbitrary measurement that was chosen because it divides nicely. Angles can also be measured in radians and circles contain 2π radians. Radians are more specific and precise, which is why our code defaults to them. That would be the spicy, advanced option for this optional section.

If your students get overwhelmed, you can take it a notch down, paraphrase everything happening above, and explain that although computers like precise radians, we can either a: use the unit circle to identify the radian measures we need or b: get in the habit of always putting our code in angleMode(DEGREES), which is a function that will change the default for arcs to degrees. This will allow us to code using meaurements out of 360 instead of radians.

Either way, displaying a unit circle that also shows degree measurements will be helpful in your cause.

Your code would look like this if you wanted to draw, say, a half circle using radians:

function setup() {
  createCanvas(400, 400)
}

function draw() {
  background(220)
  arc(200,200,100,100,0,PI)
}

And this would be the same half circle using degrees:

function setup() {
  createCanvas(400, 400)
  angleMode(DEGREES)
}

function draw() {
  background(220)
  arc(200,200,100,100,0,180)
}

Ask students to try to create a few more arcs before you move on to the next section. Arcs will make the next mini project infinitely easier!

Styling Shapes (~15 - 20 minutes)

We can now make many shapes, but they all look fairly plain, so it's time to give them some style! Give students about 5-7 minutes to go into the reference sheet and find definitions for fill(), stroke(), and strokeWeight(). Once they're done, it's time for a code along.

Ask students to duplicate/fork the starter code (p5 editor | repl.it). Begin by demonstrating fill() and changing the first shape to black:

fill(0)
ellipse(30,45,35)

Important to note for students is that we have to style the shapes before we draw them because the computer is going to run our code in order. They'll notice that even though we put fill(0) above the ellipse, it has changed the fill of ALL shapes. This is because we did not give them different fills! Add a fill above the next shape to demonstrate that it will now have its own color.

Then, take a moment to demonstrate stroke() and strokeWeight() in the same way. Recall that stroke changes the color of the outline, while strokeWeight adjusts the thickness of the outline. Like fill, they will apply to all shapes, so it is important that each shape has its own stroke() and strokeWeight(). After the ellipse and rect are styled, students can either individually or pair program style for the rest of the shapes on the page.

One thing that students may notice is that the helper coordinate text is getting styled, too, and may become distracting or unreadable. This is because the draw function runs on a loop, meaning whatever the last styling text is will loop back up to the top and apply to whatever comes first if it is not otherwise styled. Ask students if they can figure out a solution, and they should come up with something like this:

strokeWeight(1) //alternately, they may use noStroke()
stroke(0)
fill(0)
text(mouseX + ", " + mouseY, 20, 20)

NB: To focus the instruction a bit, we aren't worrying about color. Some students may figure it out - that's just fine! We will talk more about it in later lessons, but encourage black and white just so they don't get fixated on making things pretty quite yet.

Wrap Up (5 min)

Ask 2-3 students to share their code examples. Students should share their project link with teacher prior to answering and explaining how they created their shapes.

Ask Students:

  • What are the benefits of displaying mouseX and mouseY on the canvas? How can it be used for future projects?

  • What was challenging when drawing more complex shapes or styling shapes?

  • What are the things important when drawing more complex shapes or styling shapes?

Extensions

Ask students to create and style some more advaned, specific shapes, such as:

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