• supporting creativity in the classroom and beyond •

• supporting creativity in the classroom and beyond •
Showing posts with label cityscape. Show all posts
Showing posts with label cityscape. Show all posts

what can you do with an old map?

Like a lot of people, I scout around on Pinterest for ideas. When I find an art activity that looks interesting, I post it to my own "Art Things To Try" Pinterest board. So the other day when I was getting ready to substitute in a friend's second grade classroom, I went looking on that board for something new to do. I landed on two different ideas that intrigued me. One was using bleeding tissue paper with just water to create colored paper; the other was creating a cityscape collage using the classified pages from a newspaper. Jumping off those two ideas, I came up with this cityscape idea.

To create the colorful background, the students used bleeding tissue paper, applied to wet paper. I happened to have an overabundance of blue and pink tissue paper, so I encouraged them to mix the blues and add a little pink to suggest a morning or evening sky. They just needed to brush on a little water, apply a torn piece of tissue paper, and continue applying sections of tissue until about half the paper was covered. We let it sit for about a half hour, then peeled off the tissue paper.

Since I had recently discovered about thirty old maps in my filing cabinet, we used those for the buildings. I cut up several, handed them out, and showed the students how to draw rectangles in between the folds with black marker or crayon, draw windows, and then cut them out. I suggested that they make eight or nine buildings of different sizes, and encouraged them to draw some interesting rooflines. I demonstrated putting the taller ones in the back with a little space between them, and then the shorter ones in front, to create a feeling of depth.

I love the colors of the buildings drawn on maps, and it was interesting to watch kids actually choose sections of maps to use. One student even flipped her map over and drew a building on the list of cities. The skies are particularly beautiful. We had talked about leaving white space to represent clouds, and many did, but the best part of this was that no glue was involved at all... just water! The colors are brilliant and the blending is actually more interesting than with a tissue paper (with glue) collage because the water helped bleed the tissue color more fluidly than glue.

This lesson will definitely go into my file for future use... and I still have a ton of maps!




The full lesson, available in my Teachers Pay Teachers store, has easy, step-by-step directions and includes an art reflection worksheet for students, designed to help them think about their own art work and their creating process. Enjoy!




sunbursts, starbursts, and silhouettes

Sometimes when I am looking for an idea for an art lesson, I scout around the Artsonia website. That's where I found these interesting starburst designs, done with primary and secondary colors. They looked easy and fun so I decided to try them in warm or cool colors with a second grade class. To introduce the lesson, I just posted a piece of paper and started drawing with three warm colors:  yellow, gold, and orange. I tried to emphasize the zigzaggy method of creating concentric circles of rays. After I had laid down about six rows, I put up another paper and started another one with cool colors: turquoise, blue, and purple. During this introduction, I did not speak at all. When I had two good starts, a warm one and a cool one, I had the students tell me what I did. These became the directions:

- choose 3 colors, warm or cool
- start near the center with a dot
- get bigger and bigger
- fill the whole paper
- no scribbling!

I gave them directions to choose three warm or cool colors and show them to me. Several students mixed the palettes; instead of giving them paper, I said, "you have two warms and one cool" or "you have two cools and one warm." I didn't tell them which color needed to be replaced; I left that up to them. As they got started, I quickly noticed that some students had difficulty making the short, zigzaggy strokes radiating out from the center of the circle. A few were coloring concentric lines instead, or lines that looked like open zigzags. For those few students, I took their hand in mine and showed them how to make the little zigzags.

When the first student had finished filling the whole paper, I interrupted their work for a lesson in making the cityscape silhouette. On black construction paper, I first drew a line across the bottom, a few inches up. Then I started with a tall rectangle in the center for a building, added a roof, and proceeded to add more rectangles until building shapes extended across the whole paper. I pointed out to the students how the buildings were not touching, but were pretty close to each other. I demonstrated cutting them carefully, and gluing down the silhouette. I made a big deal about putting the glue on the side of the paper that has the pencil lines so that the clean side will be the one we see when it's done. When I held up the finished product, there were a lot of oooohs and aaaaahs.

When doing the silhouette, some students mistakenly cut off the baseline, or cut off one of the buildings by accident, so they needed to do that part over. A few students put the glue on the wrong side of the paper (this always happens!) so we needed to do a little erasing. Overall, the results were pretty striking, especially when they were lined up along the white board tray.


And what about the other half of the black paper? Students were very intrigued by the opposite effect, and asked what to do with them. I decided to collect them and use them for a future activity. I haven't invented that one yet, but they are safe in a manila envelope.

intersecting math and art


The art lessons I teach are based on the elements of design, and many incorporate math in some way, especially geometry. When I ask students to tell me what they notice in works by Wasily Kandinsky or Pablo Picasso, many of the responses include words like square, triangle, line, acute, obtuse, parallelogram, isosceles, and other math words. Any art lesson that includes the creation, manipulation, and use of different kinds of shapes and lines, whether students are drawing, painting, or making collages, is likely related to math. Here is a review of a few of my favorite art-making activities with math connections:

Geometric People
These figures are created entirely from geometric shapes (mostly rectangles). The lesson includes a discussion about joints, human body proportion, length and width, and the depiction of movement. A great introduction is to look at art by Keith Haring and to do a movement activity that requires students to arrange their bodies in different poses. For this lesson I really encourage students to create their figures to show or imply movement.

Geometric Shape Collage
This works with students of all ages, with directions that change according to the age group. Younger students are asked to use one circle, two lines, three triangles, and four colors; older students use one circle, two lines, three non-congruent triangles, four different quadrilaterals, and five colors. The finished art work can be used as a jump-off point for more math practice, with computation, calculating perimeter or area, or other math practice.

Kandinsky-Inspired Abstract Design
This is adapted from an activity in the book “Drawing With Children” by Mona Brooks. I usually have students look at a Kandinsky print and tell me what they notice. Invariably, math vocabulary bubbles up:  acute angles, triangles, parallel lines, etc. Then I have them draw one thing at a time, starting with three dots anywhere. The drawing directions use tons of math vocabulary (parallel, perpendicular, larger, smaller, etc.) They asked to color it however they choose, leaving part of the composition white. These are always successful, colorful, and interesting!

Cityscapes With Symmetry
This drawing activity connects to mathematics with its focus on symmetry, proportion, and a little work with geometric shapes. Students can be creative while applying their knowledge of symmetry. I like to use construction paper crayons on black paper, but I’ve also used regular crayons on white paper. Sometimes the skyline is glued onto a previously-created watercolor wash. This art lesson is inherently successful; even if mistakes are made in the symmetry, the end results are always beautiful.

Mondrian-Inspired Line Designs
These are all about lines and patterns created with lines. Students simply divide the paper with two horizontal and three vertical lines, creating several quadrilateral spaces, a few of which are filled with line patterns. When finished, the original lines are covered over with construction paper strips to give the whole piece a more dramatic look. Fun, easy, and relaxing!

Artists use math all the time. Sometimes this is in obvious ways with the use of lines, shapes, perspective, and proportion. Sometimes it is more subtle, such as in the use of balance and proportion in an overall composition. I often tell students they are “doing math” as well as “making art" because I want them to understand that math is a useful tool that isn't only something we do in school on a worksheet. Teachers might try incorporating math into art work, then extending the math even further through discussion of students' compositions.

All the art lessons described here... and many others... are available in my store at TeachersPayTeachers. Some are available as individual lessons and most are also available in bundles of three or four related art lessons.

And by the way..... if you think there is no time for art, take a look at Making Time For Art, which is free at my TeachersPayTeachers.com store. It has lots of ideas for integrating art across the curriculum, with math and other subjects as well, and suggestions for buying art materials and creating an art center.

Really.... art is for everyone!


cityscapes on watercolor background

This second grade lesson combines a watercolor wash, drawing with construction paper crayons, symmetry, and a little color theory. In another version, students draw symmetrical cityscapes on black paper, but one day I came across sunset cityscapes at the TeachKidsArt blog which inspired me to combine the two ideas.

First, students use sponges and either warm or cool colors for the washes. They wet the whole paper first with the sponges using clean water, then fill the paper with color, either stroking or blotting the paint. If papers are not wet enough, I am right there with a spritzer bottle. :-). I have them use sponges for the wash because I don't have any large-sized watercolor brushes. The sponges have the additional benefit of adding some interesting texture. The washes are put aside for later (in our case, this is weeks later).

For the cityscape drawing lesson, I first have students observe and discuss several photographs and art examples of cityscapes. Then I ask them to tell me what they know symmetry. The most common responses usually refer to a line, so I use questioning to bring the discussion around to what it means to be symmetrical, and how we know something is symmetrical. I also introduce the word bilateral, explaining that "bi" means "2" and "lateral" means "side" -- this leads students to the idea that bilateral symmetry means that two sides are the same.

The cityscape is drawn on black construction paper using construction paper crayons (which they love!). I suggest that students first draw a horizontal base line, then start with the center building. They color in doors, windows, and roofs before adding two identical buildings on each side of the center one. They work out from the center two buildings at a time, coloring in all details. When the drawings are complete -- that is, they have drawn as many buildings as will fit -- they cut around the buildings and glue the silhouette onto their own watercolor wash.

After students have a chance to walk around and see everyone else's work, I have them discuss with a partner what they like most about their composition, and explain how they used bilateral symmetry.

symmetrical cityscapes

I regularly cruise the Internet looking for new ideas to use with my students. On one of my surfing trips, I found a cityscape idea on the Art Projects for Kids blog (link is in the "on the web" list on the right side of this page). It was done on dark paper with oil pastels. The California 2nd Grade Art Standards say that students should create an artwork with bilateral symmetry, so I decided to have my second grade students draw a symmetrical cityscape. And since I didn't have any oil pastels, and since there had recently been a freeze on ordering new materials, I decided to have them use construction paper crayons on black paper. To prepare, I found several pictures of cityscapes, some photographs and some art work by various artists (thank you, Google image search), which I printed out.

First I had students look at the pictures to identify what they saw and how they were all the same. Then I introduced the term "bilateral symmetry" to them. They had already been doing some work with symmetry in math, but I found that they had a hard time describing what it means to have symmetry. Most who responded referred to a "line down the middle" but were unable to go far beyond that in their definitions so I drew a butterfly and talked about it being the same on both sides. Then we looked at the prefix "bi" which they eventually realized meant "two" when I had them compare the number of wheels on tricycles and bicycles. l didn't spend too much time on this introduction, but I wanted them to understand that they were going to start this drawing in the center and then build out symmetrically on both sides of the center, making sure that each subsequent pair of buildings would be exactly alike. I drew a very quick example, stressing the importance of making them the same size, shape, color, etc. I also showed them one that I had done, and explained that they should not color in the windows, as we wanted them to be created using negative space, which I defined as "the parts you don't color" -- leaving a more detailed explanation for another time.

Before I sent them off to begin their drawings, I pointed out the line along the bottom of the groups of buildings in the pictures. Some of these lines were very clear, like sidewalks in the photographs, or a prominent line in some of the art work, while others were more virtual, like the place where grass meets the bottom of the building in a photograph or where the bottom of the building in a painting or collage simply creates a line. Their instructions were to draw the line first, then draw their first building right in the center, on the line. As they began, I wandered around, giving tips on coloring in one direction, suggesting larger windows next time, and reminding them now and then to be using bilateral symmetry.

I made sure students knew that it was ok for their buildings not to extend across the entire length of the paper, and to take their time. During the last ten minutes of class, I had them do a "turn and talk" activity with a partner, in which they told their partner which part of their drawing they especially liked, which part they might change if they were doing it again, and how they knew they had used bilateral symmetry. Finally, I had them tell their partners what they liked about their partners' drawings.

Because I teach several hundred students each week at three different schools, I can't display everyone's art work, but these were so awesome that I created a "strip" of them in each of my three classrooms, using the work of about fifteen or so students. I love the way they create the look of one long, nighttime cityscape.

This activity was very successful on many levels. Every piece of work produced was original and had its own personality, and the students were very engaged with their drawings. And the best thing of all is that when they finished this art work, most of the students were more clear on the concept of symmetry, and that it's not the line, but what's on each side of the line that counts, and could explain the concept to me or to a partner.