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Stained Glass Window Project Students must choose a window mandala to decorate, using permanent markers complete the mandala with a minimum of three colors of their choice, create a frame for the project and write a paper about the project. The point break down is as follows :
*The paper must answer the following essential questions: What would you title your piece and why? One paragraph minimum. This paragraph sets the tone for your essay. The title may be based on shapes found in the piece or colors use… go into depth in the body of the essay. What geometry is found within the project and it’s frame? Remember this can include shapes, symmetry, tesselation, measurement, angles, etc. This section must be a minimum of two paragraphs. Why did you choose the colors you did? The handout on color provides a glimpse into both the positive and negative attitudes surrounding color, but personal preference plays a part in the combinations used and their placement. I DO NOT simply want a restatement of the handout!!! Think and reflect… one paragraph minimum. Math Unit : Fractions (to be used with Bits & Pieces I) (Grade Level : Six) Duration/ Length : Three weeks minimum, four weeks preferred Brief Overview : This unit will cover fractions as parts of a whole, as measures or quantities, as indicated division, as decimals and as percentages. The goal of Bits & Pieces is to help the student come up with their own ideas about rational numbers, not to provide them with specific algorithms. This unit does provide supplements to Bits & Pieces to allow for additional practice and deepening of concepts as needed. NCTM Standards Addressed :
Prerequisite Knowledge : Students should know their multiplication facts and recall previous units on factoring and least common multiple in order to see equivalencies quickly. Students should understand the basic concepts surrounding fractions, although it is essential to review concepts during the first week. Materials/Resources: Bits & Pieces I Teacher’s Manual, Workbooks and Skills Intervention Correlation Fraction Strip Sets for each student Fraction Circles Set for each student Student Worksheets/Workbooks Possible Problem Sets and answer keys Overhead transparencies and manipulatives Games that have fractions, factors, decimals and percentages Candy pieces may be required for some lessons Student Objectives : Students will be able to: demonstrate an understanding of fractions by using manipulatives such as fraction strips, fraction circles, counters, decimal squares, money and games. compare fractions, decimals and percents. identify equivalent fractions. Complete problem sets that incorporate their understanding of the symbolic concepts that relate to fractions, decimals and percents. The objectives will be met by using an interactive approach that reinforces student understanding of the symbolic concepts as it moves them toward more concrete operations. Skill sets will require a 66 % (2 out of 3) pass rate in order to avoid further practice. Tests (except the pretest) and quizzes will require an 80% score or better to demonstrate functional knowledge of the subject. Assessments : There will be a pretest to focus instructor attention on areas of greatest need. Daily seatwork will be done along with minimal homework, these will be practice sets of three or four problems that are corrected daily (these sets will merely be a +/- or complete/incomplete). Students will also participate in group activities and place fractional values on a number line as needed ( a participation rubric may be used here). A final assessment test will be completed with 80% proficiency as the goal. Adaptations: Depending on pretest scoring and available staff, like ability grouping may be an option. If it is not feasible, this unit is flexible in style. Group activities are intermingled with individual ones and smaller cooperative groups. The lessons are fun and attractive to children with multiple intelligences. For students that are struggling, have manipulatives available to practice and even to use on the tests. Bits & Pieces does allow calculator use once the students have a grasp on the concepts. Most of the problems and practice will not require a calculator as long as the students know their multiplication tables, factors and multiples. I suggest the use of a multiple chart and counters to help those who need it. It is also fascinating to note the patterns in the chart. This classroom has one autistic child that excels in Math as long as procedures stay concrete. This student has a difficult time in groups, so his group needs to be created carefully. He may prefer to work on his own doing practice problems, so it is important to have worksheets ready for him. Possible Time Line: Each day do number line practice and Week One : Day One: Pretest Week Two: Day Six: Review. Add / subtract fractions with like denominators. Give them at least six problems of practice a day but do not exceed 9. Week Three: Day Eleven; Review and continue week two work until satisfied that most students are up to speed. Week Four: Day Sixteen: Review. Decimal computations. Lesson Plan : The Seven Triangles Name:Paula Wiederhold Objectives: SWBAT: Identify the three types of angles, the three types of triangles and by doing so, identifying the seven kinds of triangles. Motivation/Prerequisites: How many different triangles are there? To answer this question by categorizing previously learned concepts we will learn there are only seven types of triangles. Used with third grade students. Resources: pencil, seven triangles manips, 14x16 paper or paper large enough to be folded into twelve sections – each section capable of holding a triangle manipulative. Procedure/Activities: Fold a large sheet of paper into twelve sections in front of the students. Make sure you have the seven triangles ready for use. Ask the students to identify a type of triangle. The types (scalene, isosceles and equilateral) are written down the left -hand column. Ask the students to define each type and write the definition on the master that you are working on. Add a thin line across the top labeled angle types. Ask the students to list the angles (right, acute and obtuse). Now have the kids choose the appropriate triangle for each of the nine squares. The group will notice that there are only seven triangles and nine squares…they must determine the two impossible combinations. Now, break the group into small groups and have them repeat the process of folding the paper. Have the students then ID and define the terms as you did as a group, then fill the squares with appropriate drawings. Have the seven triangles available for reference. Assessment: The completed grid is worth ten points. Reflections/Changes: |