Resources: Battleship Lesson Plan
Mathy Math Math
Thursday, October 17, 2019
Marshmallow Shapes (1-3)
Overview: Use tiny marshmallows and toothpicks to create common 3-dimensional shapes.
Paper Egg Drop (1-3) (4-8)
Using only construction paper and tape, create a shape that will be able to protect a raw egg (in a ziplock bag) from a drop of 20 feet. Review the design cycle to optimize your design and create a second iteration.
Ceramic Engineering (6-8)
Ceramic engineering is the science and technology of creating objects from inorganic, non-metallic materials.
Overview: Teach 10 lessons provided by the American Ceramic Society that include topics like piezoelectric materials, shape memory alloys, thermal shock and superconductivity. You can get materials and lessons through the website or borrow from St. Stephen.
Overview: Teach 10 lessons provided by the American Ceramic Society that include topics like piezoelectric materials, shape memory alloys, thermal shock and superconductivity. You can get materials and lessons through the website or borrow from St. Stephen.
Resource: Free Material Science Lessons
Sierpinski's Triangle (1-4) (5-8)
Overview: Draw and analyze Sierpinski's Triangle to investigate fractals. Also watch video on the Mandelbrot Set. Where in God's creation are limited fractals? Create your own fractal.
Resource: Fractal Lesson
High school extension: Mandelbrot Set is created using complex numbers. Study how that fractal was derived. Video Explanation
Watch the Mandelbrot Set
Watch the Mandelbrot Set
Paper Roller Coasters (5-8)
Overview: Use card stock and tape to create multiple pathways for a marble. Use the elements to increase or decrease the speed to make it through the loops and keep it on the track.
Wednesday, August 30, 2017
GrUber (Grades 6-8)
So today in math lab, we made a fake company named Gruber. First we needed to find out how much to charge for going to where the person is, so I thought it would be good to charge $1.00 to pick up. Then each mile to get to their destination is going to be $.50.
- Chloe (Grade 6)
In the first situation, I asked the students to decide two things: a flat pick up cost and a price per mile. We constructed a table of values (assuming each part of a mile would be rounded up to whole miles).
Then we created an algebraic rule for when the flat rate is $2.00 and the price per mile is $1.50. Where x (the independent variable) is the number of miles, and y (the dependent variable) is the cost, y=1.5x+2. Next, we looked at what would happen if we changed just the flat pick up rate. Using desmos.com, we were able to compare the lines.
| y=1.5x+2 | |
| x | y |
| independent | dependent |
| miles | cost |
| 0 | $2.00 |
| 1 | $3.50 |
| 2 | $5.00 |
| 3 | $6.50 |
| 4 | $8.00 |
| 5 | $9.50 |
| 6 | $11.00 |
| 7 | $12.50 |
| 8 | $14.00 |
| 9 | $15.50 |
| 10 | $17.00 |
The lines were parallel and moved up and down based on the flat pick up rate.
Then we looked at what would happen if the flat rate remained the same but the price per mile changed.
Every equation crossed 2 on the y-axis, but the angle (or slope) changed. The higher the value, the steeper the slope.
Stage three was to design their own company. What variables would be important to them? Would they change the price based on weather, time in the car, number of people in the car, size of the car....? What would their service be called? How would they market the company to attract customers?
Hi, and welcome to YOUBER! Youber is where it's all about you! Yay! So the cost for the pick up is $1.00. The cost per mile is $1.50 because mine is a Youber black.
- Chloe
To be continued...
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