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Three methods of data analysis
Methods of data analysis
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Matching Graphs and Scenarios
A person should be able to describe the monthly costs to operate a business, or talk about a marathon pace a runner ran to break a world record, graphs on a coordinate plane enable people to see the data. Graphs relay information about data in a visual way. If a person read almost any newspaper, especially in the business section, they will probably encounter graphs.
Points on a coordinate plane that are or are not connected with a line or smooth curve model, or represent, a relationship in a problem situation. In some problem situations, all the points on the coordinate plane will make sense. In other problem situations, not all the points will make sense. In addition, when you model a relationship on a coordinate plane, it is up to you to consider the situation and interpret the meaning of the data values shown.
The assessment that I have chosen for my lesson is a “card sort”. I will have eight graphs copied on card stock ready for the students to cut out. They will analyze each graph, match it to a scenario, and tape it next to the scenario it matches. For each graph, the students will label the x- and y-axes with the appropriate quantity and unit of measure. Then, they will write the title of the problem situation on each graph.
After completing the matching portion, the students will then answer four questions. The first question will ask the students to write down any similarities they notice in the graphs. Next, they will answer what differences they notice in the graphs. Thirdly, they will describe how they labeled the independent and dependent quantities in each graph. Lastly, they will analyze each graph from left to right and describe any graphical characteristics they notice.
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...be able to look at a graph and tell me if it is positively or negatively sloped, what the x- and y-intercepts are, and tell me the story behind the graph. If my students are able to do these things, this will help them be better prepared for life after high school no matter what field they pursue in life.
Upon completion of this task, the students will have photographs of different types of lines, the same lines reproduced on graph paper, the slope of the line, and the equation of the line. They will have at least one page of graphing paper for each line so they can make copies for their entire group and bind them together to use as a resource later in the unit.
This task should be fun and interesting for the students. It is my hope that this activity proves to be successful for my students and helps them to understand the necessary learning objectives set forth.
One of the ways that I use geometry in everyday live is when I play football, because we have to know when we throw the ball, where it is supposed to intercept the receiver. Also in the mornings when you pour a glass of milk and you don’t want to overfill the glass then you have to know the volume of the glass. Also, when you are drawing the blueprints of a house and you need to draw the shapes of rooms and have to have the sizes then that is also geometry. Another thing you use geometry is when you are driving and you are keeping a distance between you and other cars because you know how long it will take you to stop your car before you have a collision. According to teachnology, “For instance, the size or area of a specific appliance or tool
“M.1HS.RBQ.6 create equations in two or more variables to represent relationships between quantities; graph equations on coordinate axes with labels and scales. (Limit to linear and exponential equations, and, in the case of exponential equations, limit to situations requiring evaluation of exponential functions at integer inputs.) (CCSS.Math.Content.HSA-CED.A.2)” (West Virginia Department of Educaion, n.d., p. 2).
Note: The graph specifications from Homework #5 have been used with slight modifications, to make the data structures more familiar for you.
The focus learner will be required to explain how the entire circles translate or slide in one direction through written expression using graphs and manipulatives.
• Imagining: Students need to develop fluent responses to problem to predict the final solution and its effects, in order to visualize and speculate on their solutions. Besides they need to trust their judgments and decisions.
Don’t be afraid to incorporate relevant graphs and charts into your story. They can bring added value and interest. Just don’t make them too complicated, as that will have the exact opposite effect.
A bar graph is a visual display used to compare the amounts or frequency of occurrence of different characteristics of data. [37] A bar chart makes the information clear and immediately visible to students. (see Example )
Lines are paths or marks left by moving points and they can be outlines or edges of shapes and forms. Lines have qualities which can help communicate ideas and feelings such as straight or curved, thick or thin, dark or light, and continuous or broken. Implied lines suggest motion or organize an artwork and they are not actually seen, but they are present in the way edges of shapes are lined up.
The graph as depicted in figure 4.7 represents the amount of packets that where captured for a given time period, which show there is a significant amount of broadcast in the network.
Map scale and projections in making map takes an important role because they interpret the result of the map’s image. A map scale shows the feature’s size compared to how it is on a map. Projections can determine what type of map it would be.
Based on the results I will take steps to help Focus Student one understand his progress toward his learning goal. One step I will take is reminding the student to answer the whole questions and to back up his answers with facts or details. I will use a scoring guide to promote student learning by having a section that asks that will be for answering the whole question and giving supporting details or explanation. The student can then see as their work is scored if they are progressing towards answering the questions with more details.
1.4) Draw graphs by hand – title, axes labelled, in pencil, appropriate scale, maximum and minimum labelled and include tables of values for
In this activity, students are asking to use appropriate terminology, diagram and symbols in linear relationship to answer the questions (MA5.1-1WM). They needed to provide reasoning to support conclusions (MA5.1-3WM). For example, they are asking to give reasons for the graph they think has the smallest gradient and explain why the gradient in question 2 part i is equal to 1. They are also asking to determine the gradient of an interval and graph the linear relationship with use of the technology (MA5.1-6NA).
Make the student want to open there mind and most importantly paid close attention to the