This Remote Learning Plan was created by Angela Schmit in collaboration with …
This Remote Learning Plan was created by Angela Schmit in collaboration with Tyler Cronin and Craig Hicks as part of the 2020 ESU-NDE Remote Learning Plan Project. Educators worked with coaches to create Remote Learning Plans as a result of the COVID-19 pandemic.The attached Remote Learning Plan is designed for Grades 8 Algebra students. Students will solve an equation with the variable on both sides. This Remote Learning Plan addresses the following NDE Standard: 8.2.2.a It is expected that this Remote Learning Plan will take students approximately 90 minutes to complete. Here is the direct link to the Google Doc: https://docs.google.com/presentation/d/1i8o9ebUhUe3CKaOHToPcl4UPejM42cRI8tygzJlC2Zw/edit?usp=sharing
This Remote Learning Plan was created by Deb Bulin in collaboration with …
This Remote Learning Plan was created by Deb Bulin in collaboration with Craig Hicks and Tyler Cronin as part of the 2020 ESU-NDE Remote Learning Plan Project. Educators worked with coaches to create Remote Learning Plans as a result of the COVID-19 pandemic.The attached Remote Learning Plan is designed for grade 8 math students. Students will solve multi-step equations involving rational numbers with the same variable appearing on both sides of the equal sign. This Remote Learning Plan addresses the following NDE Standard: 8.2.2 aIt is expected that this Remote Learning Plan will take students 60 to 120 minutes to complete.Here is the direct link to the Google Doc:https://docs.google.com/presentation/d/1cNtJuGBA4YgwiNgl_c6Kw5FN7OCQAJ08B-j3iYHUZ1E/edit?usp=sharing
This Remote Learning Plan was created by Elizabeth Hock in collaboration with Craig …
This Remote Learning Plan was created by Elizabeth Hock in collaboration with Craig Hicks and Tyler Cronin as part of the 2020 ESU-NDE Remote Learning Plan Project. Educators worked with coaches to create Remote Learning Plans as a result of the COVID-19 pandemic.The attached Remote Learning Plan is designed for 9-12 mathematics students.Students will find points of intersection in many ways and learn to use the Table and Calculate tools on their graphing calculators. This Remote Learning Plan addresses the following NDE Standard:MA 11.2.2.h Analyze and solve systems of two linear equations and inequalities in two variables algebraically and graphically.It is expected that this Remote Learning Plan will take students 100 minutes to complete. Here is the direct link to the Google Doc: https://docs.google.com/presentation/d/1I9Qx4kbsu31-WTxK4i-i7wTQIbkTY9jEhLstpwjokKc/view
This Remote Learning Plan was created by Jill Edgren in collaboration with …
This Remote Learning Plan was created by Jill Edgren in collaboration with Tyler Cronin and Craig Hicks as part of the 2020 ESU-NDE Remote Learning Plan Project. Educators worked with coaches to create Remote Learning Plans as a result of the COVID-19 pandemic.The attached Remote Learning Plan is designed for 8 -11 grade students in Algebra. Students will analyze quadratic functions and their equations in standard form. This Remote Learning Plan addresses the following NDE Standard: (MA 11.2.1.g) It is expected that this Remote Learning Plan will take students 30-90 minutes to complete, depending on choices. Here is the direct link to the Google Doc: https://drive.google.com/file/d/1eUzYmJ9QRmLZuNKzHuI19ESspKl48iQG/view?usp=sharing
This Remote Learning Plan was created by Deb Bulin in collaboration with Craig …
This Remote Learning Plan was created by Deb Bulin in collaboration with Craig Hicks and Tyler Cronin as part of the 2020 ESU-NDE Remote Learning Plan Project. Educators worked with coaches to create Remote Learning Plans as a result of the COVID-19 pandemic.The attached Remote Learning Plan is designed for grades 9-12 math students. Students will solve a system of equations using substitution, elimination and/or multiplication. This Remote Learning Plan addresses the following NDE Standard: 11.2.2 h It is expected that this Remote Learning Plan will take students 60 to 120 minutes to complete. Here is the direct link to the Google Doc:https://docs.google.com/presentation/d/1_jD8CIifOIHElroKGhADAF_9zUfAHbhbsODEWmVvTbw/edit?usp=sharing
This Remote Learning Plan was created by Jill Edgren in collaboration with …
This Remote Learning Plan was created by Jill Edgren in collaboration with Tyler Cronin and Craig Hicks as part of the 2020 ESU-NDE Remote Learning Plan Project. Educators worked with coaches to create Remote Learning Plans as a result of the COVID-19 pandemic.The attached Remote Learning Plan is designed for 8 -11 grade students in Algebra1 or Algebra 2. Students will analyze quadratic functions and their functions in vertex form. This Remote Learning Plan addresses the following NDE Standard: (MA 11.2.1.g) It is expected that this Remote Learning Plan will take students 30-90 minutes to complete, depending on choices. Here is the direct link to the Google Doc: https://docs.google.com/presentation/d/1KitlGpwTsnmRCWql8QScbleUjR6LVvEAnlpV86L7dq0/edit?usp=sharing
This lesson unit is intended to help teachers assess how well students …
This lesson unit is intended to help teachers assess how well students are able to: translate between decimal and fraction notation, particularly when the decimals are repeating; create and solve simple linear equations to find the fractional equivalent of a repeating decimal; and understand the effect of multiplying a decimal by a power of 10.
Size, Scales, and Specialization was developed as part of an effort by …
Size, Scales, and Specialization was developed as part of an effort by the Quantitative Biology at Community Colleges group to provide materials that incorporate mathematical concepts into biology courses. The activity uses published estimates of cell type numbers in the human body along with size, density and weight as a lens to have students calculate ratios, explore exponents, and better understand how the various cell types contribute to an average human's total weight and size. The activity is applicable for majors and non-majors biology courses, and maps to Chapter 4 of the OpenStax Biology 2e textbook. This activity could also be used in a mathematics course as a biologically relevant example.
The activity contains a pre-assessment to gauge student understanding of the material and provides an opportunity for students to predict the number of various cell types, as well as the mass of various cell types, in the human body. This prediction activity is followed with a guided approach to calculating these values. After guiding the students in this activity, students will then have a chance to practice the activity on a new set of cell data provided.
After completing this module students should be able to:
- Compare and contrast the structure and function of different cell types. -- List the largest and the smallest cells in the body based on number. -- List the largest and the smallest cells in the body based on mass. - Describe the advantages of specialization in eukaryotic cells. -- Give examples of how specialization in cell types affects cell size (volume) and shape. - Perform measurements and conversions using the metric system. -- Measure the scale of cell size variation in the human body -- Calculate the relative proportions of cell types in the human body by mass and frequency
RocketModeler was developed at the NASA Glenn Research Center in an effort …
RocketModeler was developed at the NASA Glenn Research Center in an effort to foster hands-on, inquiry-based learning in science and math. RocketModeler is a simulator that models the design and flight of a model rocket. The program works in two modes: Design Mode or Flight Mode. In the Design Mode, you can change design variables including the size of the rocket body, the fins, and the nose cone. You can also select different materials for each component. You can select from a variety of standard solid rocket engines. The program computes the center of gravity and pressure for your rocket and determines the stability. When you have a design that you like, you can switch to the Flight Mode (shown below), where you can launch your rocket and observe its flight trajectory. You can pause at any time to record data and then continue the flight through parachute deploy and recovery. This program has recently (Oct 8, 2004) been upgraded to support stomp rockets, bottle rockets, and ballistic shells in addition to solid model rockets. It also supports both English and metric units.
The purpose of this task is to provide an opportunity for students …
The purpose of this task is to provide an opportunity for students to reason about equivalence of equations. The instruction to give reasons that do not depend on solving the equation is intended to focus attention on the transformation of equations as a deductive step.
Engage students with more enjoyable vocabulary and introduction to a new chapter …
Engage students with more enjoyable vocabulary and introduction to a new chapter by having them complete a scavenger hunt. This tool is specifically designed for Algebra 1, chapter 1.
Student teams are challenged to evaluate the design of several liquid soaps …
Student teams are challenged to evaluate the design of several liquid soaps to answer the question, “Which soap is the best?” Through two simple teacher class demonstrations and the activity investigation, students learn about surface tension and how it is measured, the properties of surfactants (soaps), and how surfactants change the surface properties of liquids. As they evaluate the engineering design of real-world products (different liquid dish washing soap brands), students see the range of design constraints such as cost, reliability, effectiveness and environmental impact. By investigating the critical micelle concentration of various soaps, students determine which requires less volume to be an effective cleaning agent, factors related to both the cost and environmental impact of the surfactant. By investigating the minimum surface tension of the soap, students determine which dissolves dirt and oil most effectively and thus cleans with the least effort. Students evaluate these competing criteria and make their own determination as to which of five liquid soaps make the “best” soap, giving their own evidence and scientific reasoning. They make the connection between gathered data and the real-world experience in using these liquid soaps.
The purpose of this task is to identify the structure in the …
The purpose of this task is to identify the structure in the two algebraic expressions by interpreting them in terms of a geometric context. Students will have likely seen this type of process before, so the principal source of challenge in this task is to encourage a multitude and variety of approaches, both in terms of the geometric argument and in terms of the algebraic manipulation.
Explore your own straight-line motion using a motion sensor to generate distance …
Explore your own straight-line motion using a motion sensor to generate distance versus time graphs of your own motion. Learn how changes in speed and direction affect the graph, and gain an understanding of how motion can be represented on a graph.
In this undergraduate level seminar series, topics vary from year to year. …
In this undergraduate level seminar series, topics vary from year to year. Students present and discuss the subject matter, and are provided with instruction and practice in written and oral communication. Some experience with proofs required. The topic for fall 2008: Computational algebra and algebraic geometry.
18.104 is an undergraduate level seminar for mathematics majors. Students present and …
18.104 is an undergraduate level seminar for mathematics majors. Students present and discuss subject matter taken from current journals or books. Instruction and practice in written and oral communication is provided. The topics vary from year to year. The topic for this term is Applications to Number Theory.
In this course, students take turns in giving lectures. For the most …
In this course, students take turns in giving lectures. For the most part, the lectures are based on Robert Osserman’s classic book A Survey of Minimal Surfaces, Dover Phoenix Editions. New York: Dover Publications, May 1, 2002. ISBN: 0486495140.
This word problem is based estimating the height of a person over …
This word problem is based estimating the height of a person over time. Note that there is a significant amount of rounding in the final answer. This is because people almost never report their heights more precisely than the closest half-inch. If we assume that the heights reported in the task stem are rounded to the nearest half-inch, then we should report the heights given in the solution at the same level of precision.
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