Rating | Views | Title | Posted Date | Contributor | Common Core Standards | Grade Levels | Resource Type | |
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Creating an Exponential Model - The Salary ProblemThis video is a short demonstration of how a constant percent change can be represented using an exponential function. The context is an individual is given a salary and gets a 5% annual raise. |
3/28/2014 |
Phillip Clark
|
HSF-LE.A.1c HSF-LE.A.2 MP.7 | HS | Video | ||
Exploring the Function Definition and Notation![]() This worksheet will allow students to explore the function topic by answering questions about the definition, working with the notation, finding domain and range and performing some basic compositions. |
4/1/2014 |
Phillip Clark
|
HSF-IF.A.1 HSF-IF.A.2 HSF-IF.B.4 HSF-IF.B.5 HSF-BF.B.4a MP.7 | HS | Activity | ||
Modeling with Exponential Functions![]() A worksheet involving exponential modeling. |
6/2/2014 |
Phillip Clark
|
HSF-LE.A.4 MP.1 MP.4 | HS | Activity | ||
Growth FactorsThis short video describes where a growth factor comes from and how to use it for a percent increase. |
6/3/2014 |
Phillip Clark
|
6.RP.A.3c MP.7 | HS 6 | Video | ||
Transforming a Sine FunctionThis applet allows the user to transform the coefficients of a sine function and see how it changes the resulting graph. |
6/5/2014 |
Phillip Clark
|
None
MP.7
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HS | Resource | ||
Definite Integral using Substitution
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6/11/2014 |
Phillip Clark
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None
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None
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Video | ||
Inside Mathematics Educator Resource SiteInside Mathematics is a professional resource for educators passionate about improving students' mathematics learning and performance. This site features classroom examples of innovative teaching methods and insights into student learning, tools for mathematics instruction that teachers can use immediately, and video tours of the ideas and materials on the site. |
6/13/2014 |
Phillip Clark
|
None
MP.1
MP.2
MP.3
MP.4
MP.5
MP.6
MP.7
MP.8
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1 2 3 4 5 6 7 8 | Resource | ||
Mathematics Vision Project WebsiteMVP provides curricular materials aligned with the Common Core State Standards for secondary mathematics. These items are free to download and remix. |
6/13/2014 |
Phillip Clark
|
None
|
HS | Resource | ||
Wile E. Coyote - Modeling with Quadratic Functions (Writing project)![]() This is a creative writing project (dealing with Wile E. Coyote and the Road Runner) dealing with modeling falling bodies with quadratics and solving quadratic equations. An optional aspect is to have students estimate the instantaneous rate of change. |
3/29/2014 |
Trey Cox
|
HSF-IF.B.5 HSF-IF.B.6 HSF-IF.C.7c HSF-IF.C.7a HSF-BF.A.1c HSF-LE.A.3 MP.1 MP.3 MP.4 MP.5 MP.6 | HS | Activity | ||
Average Athletics![]() One of the measures of central tendency is the mean/average. Many do not know much about the average other than it is calculated by "adding up all of the numbers and dividing by the number of numbers". This activity is designed to help students get a conceptual understanding of what an average is and not just how to calculate a numerical value. |
9/4/2014 |
Trey Cox
|
6.SP.A.2 6.SP.A.3 6.SP.B.5c 6.SP.B.5d MP.2 MP.4 | 6 7 | Activity | ||
SRS vs. Convenience Sample in the Gettysburg Address![]() Students have an interesting view of what a random sample looks like. They often feel that just closing their eyes and picking “haphazardly” will be enough to achieve randomness. This lesson should remove this misconception. Students will be allowed to pick words with their personal definition of random and then forced to pick a true simple random sample and compare the results. |
9/4/2014 |
Trey Cox
|
6.SP.A.1 6.SP.B.4 6.SP.B.5 7.SP.A.1 7.SP.A.2 MP.1 MP.4 MP.5 | 6 7 | Activity | ||
Roll a Distribution![]() The purpose of this lesson is to allow the students to discover that data collected in seemingly similar settings will yield distributions that are shaped differently. Students will roll a single die 30 times counting the number of face up spots on the die and recording the result each time as a histogram or a histogram. Students will be asked to describe the shape of the distribution. Combining work with several students will yield more consistent results. |
9/4/2014 |
Trey Cox
|
6.SP.A.2 6.SP.A.3 6.SP.B.4 6.SP.B.5d 6.SP.B.5c MP.1 MP.2 MP.3 MP.4 MP.5 MP.8 | 6 | Activity | ||
Who’s the Best Home Run Hitter of All time?![]() This lesson requires students to use side-by-side box plots to make a claim as to who is the "best home run hitter of all time" for major league baseball. |
9/4/2014 |
Trey Cox
|
6.SP.B.4 6.SP.B.5 6.SP.B.5a 6.SP.B.5b 6.SP.B.5c 6.SP.B.5d 6.SP.A.3 6.SP.A.2 7.SP.B.3 MP.1 MP.2 MP.3 MP.4 MP.5 MP.7 | 6 7 | Activity | ||
Why do we need MAD?![]() Students will wonder why we need to have a value that describes the spread of the data beyond the range. If we give them three sets of data that have the same mean, median, and range and yet are clearly differently shaped then perhaps they will see that the MAD has some use. |
9/4/2014 |
Trey Cox
|
6.SP.A.3 6.SP.B.4 MP.1 MP.2 MP.3 MP.4 MP.5 MP.7 | 6 | Activity | ||
The Forest Problem![]() Students want to know why they would ever use a sampling method other than a simple random sample. This lesson visually illustrates the effect of using a simple random sample (SRS) vs. a stratified random sample. Students will create a SRS from a population of apple trees and use the mean of the SRS to estimate the mean yield of the trees. Students will then create a stratified random sample from the same population to again estimate the yield of the trees. The use of the stratified random sample is to control for a known source of variation in the yield of the crop, a nearby forest. |
9/4/2014 |
Trey Cox
|
6.SP.A.1 6.SP.B.4 6.SP.B.5 7.SP.A.1 7.SP.A.2 MP.1 MP.2 MP.3 MP.4 MP.5 MP.6 MP.7 | 6 7 | Activity | ||
Sampling Reese’s Pieces![]() This activity uses simulation to help students understand sampling variability and reason about whether a particular sample result is unusual, given a particular hypothesis. By using first candies, a web applet, then a calculator, and varying sample size, students learn that larger samples give more stable and better estimates of a population parameter and develop an appreciation for factors affecting sampling variability. |
9/4/2014 |
Trey Cox
|
7.SP.A.2 MP.1 MP.2 MP.3 MP.4 MP.5 MP.6 | 7 | Activity | ||
Valentine Marbles![]() For this task, Minitab software was used to generate 100 random samples of size 16 from a population where the probability of obtaining a success in one draw is 33.6% (Bernoulli). Given that multiple samples of the same size have been generated, students should note that there can be quite a bit of variability among the estimates from random samples and that on average, the center of the distribution of such estimates is at the actual population value and most of the estimates themselves tend to cluster around the actual population value. Although formal inference is not covered in Grade 7 standards, students may develop a sense that the results of the 100 simulations tell them what sample proportions would be expected for a sample of size 16 from a population with about successes. |
9/4/2014 |
Trey Cox
|
7.SP.A.2 MP.1 MP.2 MP.3 MP.4 MP.5 MP.6 | 7 | Activity | ||