Audience: General public; any science
or math class (with modifications)
Time Needed: 5-10 minutes (20-25
minutes for a revised classroom activity)
The challenge of this activity is to determine the number of times the student needs to cut the strip of paper in half in order to make it between zero and ten nanometers long.
As a Table-Top Demo
Explain to the student that "nano" means one billionth and that a nanometer is one billionth of a meter. If necessary, remind her that a centimeter is one hundredth of a meter and millimeter is one thousandth.
Give the student the 216mm x 5mm piece of paper, the Cutting it Down to Nano worksheet, and a scissors. Tell the student what the papers dimensions are. Mention that she also has a calculator, a ruler, and the worksheet to use if she wants them.
Ask the student to guess how many times she has to cut the paper to make a 10 nanometer-long piece. Ask her how many times she thinks she can cut the paper before it becomes impossible to cut.
Tell the student to cut the paper in half as many times as she can. After each cut, have her tape one half to the worksheet and reserve the half for further cutting. This will allow her to keep track of the number of cuts she makes.
Once she has completed the activity, discuss the following questions with her:
As a closing point, emphasize that the demonstration shows how small nano really is and how inadequate macro scale tools, i.e. the scissors, are in dealing with the nanoscale.
As a Classroom Activity
Introduction (3-5 minutes)
Explain to the students that nano means one billionth and that a nanometer is
one billionth of a meter. If necessary, remind them that a centimeter is one
hundredth of a meter, a millimeter is one thousandth, and a micron is one millionth.
Show the students the strip of paper and tell them what its dimensions are.
Explain to them that the challenge is to cut the piece of paper in half repeatedly
in order to make it 10nm long.
Activity (10 minutes)
Have the students get in pairs and give each pair the ruler, calculator, scissors,
pen/pencil (if necessary), strip of paper, and accompanying worksheet. Remind
them to answer the first two questions on the worksheet before they begin cutting.
Tell them they have 10 minutes to complete the activity.
Discussion (5-10 minutes)
After 10 minutes (or earlier if they are done), discuss the activity, focusing
on the following questions related to their worksheets:
Have the students look at the worksheet with the measurement table. Briefly discuss the size of some of the objects. Discuss the following questions:
Modification Options
For younger audiences or for groups who find scientific notation and/or measuring difficult, you could concentrate only the "objects on that scale" portion of the measurement table.
Students could create their own measurement table. Ask them to measure and record the length of each successive piece of paper in millimeters. They could also rewrite the measurements in scientific notation. If desired, students who understand scientific notation could be paired with those who do not. Have the former guide the latter through the activity.
For this activity, students need to be comfortable, the metric system (millimeters and smaller), and measuring. If doing one of the modified versions, students should also be familiar with scientific notation. If necessary, review scientific notation and other related concepts:
Prefixes: deci- (1/10th), centi- (1/100th), milli- (1/1000th), micro- (1/1,000,000th), nano- (1/1,000,000,000th)
Scientific notation is a shorthand way to write numbers that are very large or very small by using powers of ten (exponents)
If a number is 10 or greater, then the decimal point is moved to the left until only one numeral, or significant figure, remains to the left of the decimal. For example, 1,000,000 meters is shortened to 1 x 106 meters. Similarly, 4.5 x 104 is 45,000
The exponent represents the number of places the decimal was moved
If a number is less than one, then the decimal point is moved to the right until one significant figure is to the left of the decimal. For example, 0.000001 meter would be shortened to 1 x 10-6 meter. Similarly, 6.7 x 10-3 is 0.0067
Again, the exponent represents the number of places the decimal was moved. However, the addition of the negative sign indicates that the decimal was moved to the right and that the number is less than one
Authors:
IPSE Interns: Julia Bickler, Wendy deProphetis,
Manisha Ghorai, LJ Janowski, Ed Kabara, Nancy Karuri, Yvonne Kao, Laura Kopplin,
Melissa Kurth, Lauren Sammel, Erin Schmidt, Naveen Varma
IPSE Leadership Team: Wendy C. Crone, Amy Payne, Greta Zenner, and Tom Derenne
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The Nanotechnology Activity Guides are a product of the Materials Research Science and Engineering Center and the Internships in Public Science Education Project of the University of Wisconsin - Madison. Funding provided by the National Science Foundation.