Geometry Top Doc Shape Perimeter Formula Area Formula Explanation

Slides:



Advertisements
Similar presentations
Congruent Two shapes that are the same size and shape
Advertisements

Surface area of triangular prisms and pyramids
Surface Area and Volume of Prisms & Cylinders Surface Area and Volume of Prisms & Cylinders Objectives: 1) To find the surface area of a prism. 2) To find.
Geometry CLASSIFYING SOLIDS. Prisms  Prisms are named for their base shape:  Rectangular Prism  Triangular Prism  Hexagonal Prism  Pentagonal Prism.
Geometric Solids: The Prism. 2 Review of Planes A plane is a flat surface (think tabletop) that extends forever in all directions. It is a two-dimensional.
Unit 6: Geometry Lesson 7: Volume and Surface Area Learning Goal  I can determine the volume for various prisms, pyramids, cylinders, cones, and spheres.
8 th Grade Math Chapter 9b Review. Chapter 9b Review 1)Give the formulas for: a)area of a circle b) circumference of a circle.
Perimeter, Area, Surface Area, and Volume Examples
Surface Area of Prisms and Cylinders Lesson 9-8. Vocabulary A net is a pattern you can fold to form a three-dimensional figure. This is a net for a triangular.
Chapter 10: Surface Area and Volume
Perimeter 1. Add all the sides 1 Area of a circle 2.
Surface Area 10-7 Warm Up Problem of the Day Lesson Presentation
Geometry Surface Area of Cylinders By Mr. Wall. Surface Area  Cylinder – (circular prism) a prism with two parallel, equal circles on opposite sides.
Chapter 12 & 13 Lateral and Surface Areas & Volume.
10.9 Surface Area – I can find the surface areas of prisms, pyramids, and cylinders.
What is the formula for area of rectangle? What is the formula for the surface are of a rectangle? What is the formula for the volume of a rectangular.
Grade 8 math chart TCU Is Going To The Rose Bowl!!!!!!!!!!!!!!!!!!!!
Perimeter, Area, and Volume Geometry and andMeasurement.
Chapter 12 Lateral and Surface Areas Lateral and Surface Areas of Prisms h L = Ph SA = L + 2B P = Perimeter of the base (bottom) h *base (shape.
Surface Area of Prisms and Cylinders Retrieved from
8 th Grade Math Chart Brisa Alcorta 2 nd Period. Pi The ratio of the circumference of a circle to its diameter. Approximate value: 3.14.
11.2 Surface Area of Prisms & Cylinders Prism Z A polyhedron with two congruent faces (bases) that lie in parallel planes. The lateral faces are parallelograms.
AREA / VOLUME UNIT FORMULAS.
Surface Area Geometry and andMeasurement. Measurement Rectangular Prism Rectangular Prism Surface Area: sum of the areas of all of the faces Surface Area:
Surface Area of Prisms and Cylinders. Vocabulary A net is a pattern you can fold to form a three-dimensional figure. This is a net for a triangular prism.
José Pablo Reyes 10 – 5.  Square: multiply the base times its self  Rectangle: multiply the base times the height (bxh)  Triangle: multiply the base.
Geometry Section 10 DAY 1: CLASSIFYING SOLIDS Geometry S10 Day 1 1.
10-7 Surface Area Course 1 Warm Up Warm Up Lesson Presentation Lesson Presentation Problem of the Day Problem of the Day.
Chapter 10 Notes Area: Parallelograms Area of a figure is the number of square units it encloses. The stuff inside of a figure. Area of a Parallelogram:
Chapter 12 Group 6 P Crowley C Prince C King K Connell.
Surface Area of a 3-D solid. Definition Surface Area – is the total number of unit squares used to cover a 3-D surface.
Surface area and Volume Ch Sol: G.10,12,13,14.
Sphere – any round object whose curved surface is the same distance to the center as all of its points.
Prism A prism is a polyhedron, with two parallel faces called bases. The other faces are always parallelograms. The prism is named by the shape of its.
What is area? Area is a count of how many one by one unit squares cover a figure. A unit square is a square that is one unit long by one unit wide.
VOLUME OF A SOLID. WHAT IS A PRISM A prism is a 3-dimensional figure that has a pair of congruent bases and rectangular faces.
Surface Areas of Prisms Objective – Find the surface area of prisms.
9-6 Surface Area of Prisms and Cylinders Warm Up Answer these three questions with vocabulary terms you have learned this chapter: 1. What is the distance.
Volume and Surface Area
Surface Area of Prisms and Cylinders
Surface Area of Prisms & Cylinders
Surface Area.
Find the Formulas Perimeter Circumference of a circle
Surface Area of Cylinders
Surface Area of Prisms & Cylinders
Surface area and volume formulas
Geometry-Part 9.
Warm UP Name the base, Name the figure
Area and Volume.
Chapter 12 Area and Volume.
Unit 6: Perimeter and Area
Surface Area and Volume of Pyramids, Cones and Spheres
Surface Area of Prisms and Cylinders
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
Geometry in my life By: Darrin.
Surface Area 10-9 Warm Up Problem of the Day Lesson Presentation
Surface Area Lateral and Total Surface Area
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
9.4 – Perimeter, Area, and Circumference
Surface Area of Prisms & Cylinders
Surface Area.
1.4 Surface Area of Other Composite Objects
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
Geometry Unit Formula Sheet
Surface Area of Prisms and Cylinders
Geometry: Chapter 9 9.2: Surface Area and Volume of PRISMS
Surface Area of Prisms and Cylinders
bell ringer What shape is the base of a cube? Sides?
Surface Area 10-7 Warm Up Problem of the Day Lesson Presentation
The area of a circle with radius r
Presentation transcript:

Geometry Top Doc Shape Perimeter Formula Area Formula Explanation Square S1+S2+S3+S4 or 4S l * w All sides are equal. Rectangle 2l + 2w or 2(l +w) or l + l + w + w 2 pairs of equal opposite parallel sides. Triangle S1+S2+S3 A = 1/2bh b=base h=height The base & height are perpendicular. 2 triangles placed together form a parallelogram. Parallelogram b*h The base & height are perpendicular. Circle Circumference 2πr or πd r=radius d=diameter πr2 π=3.14 or 22/7 Geometry Top Doc

Triangular Prism SA =2(1/2bh) + (a+b+c)h V=Bh B=1/2bh So V=(1/2bh)h Shape Surface Area Volume=Bh B=area of the base Triangular Prism 2(area of base) + (perimeter of base)h SA = 2B + Ph SA =2(1/2bh) + (a+b+c)h A triangular prism always has 2 triangular bases/faces and 3 rectangular faces. V=Bh B=1/2bh So V=(1/2bh)h 1st h is the height of the triangle, 2nd h is the height of the prism Rectangular Prism 2(lw) + (a+b+c+d)h B=lw V=lwh Cylinder 2(area of base) + (area of the rounded rectangle) SA = 2πr2 + 2πrh B=πr2 V=πr2h Square Pyramid area of base + 4(area of other triangular faces) SA= lw + 4(1/2bh) V=1/3Bh B=s2 V=1/3s2h Cone SA=πr2+πrl l=slant height V=1/3πr2h Sphere SA = 4πr2 V = 4/3πr3