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umference below the centre and one point on the circumference above the centre Draw a line connecting each point below the centre to the centre itself and to the point on the circumference above t. 10 11 Graph Search Methods Many graph problems solved using a search method Path from one vertex to another Is the graph connected Find a spanning tree Etc Commonly used search methods Breadthfirst search Depthfirst search BreadthFirst Search Visit Geometry. Objectives/Assignment. Find the circumference of a . circle. Use . circumference to solve other problems. Definitions. Circle. – . is the set of all points in a plane that are equidistance from a given point on that plane. Hovercraft. Feb 23 2013. Agenda. Terms and Concepts. What is a Hovercraft?. Questions. Experiment Set Up. Compile Results. Conclusion. 2. Terms and Concepts. Hovercraft. Air cushion. Friction. Volume. SHAFT WIDTH/CIRCUMFERENCE We determine the shaft width by measuring We measure the shaft height from HEEL HEIGHTWe measure heel height straight up from Xclose Bulletin Board & Program Idea. Submitted By: . Cameron Hovey, . Minnesota State University, Mankato. π. Happy Pi Day!!. Celebrated on March 14…. The symbol for pi (π) has been used regularly in its mathematical sense only for the past 250 years.. Symmetry. The image is exactly the same on both sides… therefore it is reflected across the line of symmetry.. WARM UP:. Draw lines of Symmetry for the shapes on the worksheet. MOST lines of Symmetry. Geometry Module 3-1 Isosceles Right Triangle Reflections Overview: of squares through isosceles right triangles. Objective: TExES Mathematics Competencies III.012.D. The beginning teacher uses proper Ch 1.7. Formulas. What is perimeter?. The distance around a shape or figure.. What is area?. The amount of space inside of a flat shape. What is circumference?. The perimeter around a circle. How do you know when to use a specific formula?. Triangles. L.E.Q. How do you use and apply properties of isosceles triangles to solve problems. ?. Parts of an Isosceles Triangle. .. Between the 2 legs.. Surround the base.. If 2 sides of a triangle are congruent, then the angles opposite those sides are congruent.. Triangles. Isosceles Triangles. leg. leg. base. Vertex angle. Base angle. Base angle. 2 sides are congruent. 2 theorems. If 2 sides are congruent, then base angles are congruent. If 2 . base angles . Naming the parts of a circle. A . circle. is a set of points . equidistant. from its . centre. .. The distance around the outside of a circle is called the . circumference. .. The . radius. is the distance from the centre of the circle to the circumference.. Objective. :. To understand and apply properties of isosceles and equilateral triangles.. Supplies. :. Math Notebook. Assignment: 4.8 p. 276: 1-10, 12-16, 22-26. 4.8: Isosceles & Equilateral Triangles. Tim . Press & Sean Jackson. • . Tim Press, . Head of Special Risks, Miller Insurance Services LLP. Tel: 011 44 20 7031 2685 Email: . tim.press@miller-insurance.com. . . Tim has worked in the insurance industry since 1988 and joined Miller in 1996. He is Head of the Special Risks team which covers product areas such as political risks, contract frustration, trade credit, terrorism, political violence and supply chain insurance.. I can use formulas to find the circumference and area of a circle.. Parts of a circle. The perimeter of a circle. The distance around. The . diameter. is a segment that passes through the center of a circle with both endpoints on the circle..