Wait a second!
More handpicked essays just for you.
More handpicked essays just for you.
Critically discuss the inquiry approach in the context of teaching and learning
Risk assessment decision making
Risk assessment decision making
Don’t take our word for it - see why 10 million students trust us with their essay needs.
Part A: When a teacher from Tryhard high school decides to voice her/he’s distaste about the success of the students from the previous year in mathematics, a few students decide to take matters into their own hand. Using the scores of the previous years they started to analyses the documents and see if the teacher was wrong. Complete Part A: The first thing that was decided upon was to find the Mean, Median, and Mode. Using a calculator they were able to obtain the exact numbers. Year 1 Year 2 Mean 13.20 Median 13 Mode 11 Mean 18.60 Median 19 Mode 15 Next the best method of comparing the data needed to be choses to best understand the information of the two years. What the students came up with was. “The Mode is the option in this scenario …show more content…
With the most replicates in the histogram being 10, which was seen from both the scores 11 and 14. This Year What the students discovered from the histogram from this year was that firstly the score was noticeably higher than the ones seen in the previous year. And that the scores though not having as many replicates did have a much high percentage of people in the high end of the spectrum. Still with not enough clarification with the information and data that they had gathered the students decided to calculate the rand and the quartiles of the two data sets. Next this information was then turned into a box and wicker plot for more in-depth interrogation of the data. Pervious year: This year: (Meta-chart.com, 2015) The students then continued to discuss if the evidence from the wicker plot ran parallel to the claims of the teachers. What was discovered, according to the information provided was, students had improved their math skills since the previous year, this would however make the claim from the teacher incorrect. This was confirmed with the histogram as well, with the larger group of people doing remarkably better in the present year rather than the previous
The results of this experiment are shown in the compiled student data in Table 1 below.
The data we gathered from our analysis are presented in a formal way on the following page.
Toppo, Greg. “When Test Scores Seem Too Good to Believe.” USA Today, Mar. 17 2011. Web.
iv)Taking the middle value for each birth weight category calculate the mean birth weight and standard deviation, across all singleton live babies. For the category of "999g and under" use 750g as the "middle value" for this category. For the category "5000 or over" use 5250 as the middle value. Calculate the mean birth weight and standard deviation for multiple live babies. Explain the method you used giving formulae. (5 marks)
United States. National Center for Education Statistics. Long-Term Trends in Student Mathematics Performance. Sep. 1998. Web. 2 May 2009. .
the fact that his grades and test scores "were significantly higher than those of several
...will fall within the first standard deviation, 95% within the first two standard deviations, and 99.7% will fall within the first three standard deviations of the mean. The Empirical Rule is used in statistics for showing final outcomes. After a standard deviation is found, and before exact data can be collected, this rule can be used as an estimate to the outcome of the new data. This probability can be used for gathering data that may be time consuming, or even impossible to found. When the mean equals the median and the values cluster around the mean and median, producing a bell-shaped distribution, then we can use the empirical rule to examine the variability. In this bell-shaped data set, we can calculate the mean and the standard deviation. The mean means the average value of the set of data. The standard deviation means the average scatter around the mean.
Steen, Lynn Arthur . "Integrating School Science and Mathematics: Fad or Folly?." St. Olaf College. (1999): n. page. Web. 12 Dec. 2013..
.... The tests were all similar to one another and the results were moving as predicted. After repeating it with three different people per age group, most of the results had no big differences. The range bars were not very far apart and were closer together because of how similar the results were even before calculating the averages. This shows me my results are quite reliable because most of the data collected was alike, so they were not misinterpreted or mistakes.
The two columns in the graph represent the mean values and the error lines represent the standard deviations of the tested grasshopper and human subject. The jumping distance of the grasshoppers was more than the jumping distance of humans and the TTEST value was less than 0.05.
We then gave the cup back and drew 5 pennies, 5 times, with shaking the cup in between trials. On our draw-36, we drew 36 pennies and returned the contents of the cup back to the population bag, which was shaken and received a new sample set 5 times. When adding the data into the spreadsheet we added with our own data collected, older data, which raised our number of trials. We then collected the min’s, max’s and mean’s for each category in the sample categories we also included the min of means, the max of means, the range of means, mean of means, standard deviation of means and the central limit thermos and the width that would be used for the graphs. While the population included the minimum, maximum, range, width, average, and the population standard deviation.
Assessments should be aligned to learning objectives. The assessment we administered was designed to measure students’ thinking about data. Common Core standard 3.MD.B3 asks students to draw a scaled graph to represent a data set with several categories. Solve one-and two-step “how many more” and “how many less” problems using information from the table (Council of Chief State School Officers, CCSS, 2010). The main purpose of this assessment was to evaluate student knowledge about graphs. We also wanted to know if students were able to compare and contrast information in the graph. We think that this is an important skill that students should be able to master. Students will encounter graphs while learning about other subjects. They must know how to collect data and use the information from gra...
Towers, J., Martin, L., & Pirie, S. (2000). Growing mathematical understanding: Layered observations. In M.L. Fernandez (Ed.), Proceedings of the Annual Meetings of North American Chapter of the International Group for the Psychology of Mathematics Education, Tucson, AZ, 225-230.
To the students, the result of this study can help them be aware of their own difficulties and serve as their guide to have a better result in solving mathematical problems.
Throughout out this semester, I’ve had the opportunity to gain a better understanding when it comes to teaching Mathematics in the classroom. During the course of this semester, EDEL 440 has showed my classmates and myself the appropriate ways mathematics can be taught in an elementary classroom and how the students in the classroom may retrieve the information. During my years of school, mathematics has been my favorite subject. Over the years, math has challenged me on so many different levels. Having the opportunity to see the appropriate ways math should be taught in an Elementary classroom has giving me a