+ Pyramids and Prisms. + Solid An object with 3 Dimensions Height, Width, Length.

Slides:



Advertisements
Similar presentations
Surface Area of Pyramids
Advertisements

Finding Surface Area Step 1: Flatten the 3-D figure A rectangular prism will flatten to 6 rectangles. Depending on the dimensions of the 3-D figure, you.
Characteristics of 3-D Shapes
Prisms A prism is a solid that is the same shape all the way a long its length.
Triangular Pyramids. Surface Area Step 1: Find the area of the base of the pyramid. Step 2: Find the area of the 3 congruent triangles. Step 3: Add them.
Surface area of triangular prisms and pyramids
Chapter 10 Lesson 5 Objective: To find the volume of a prism.
Volume of Triangular Prism. Volume of a Triangular Prism Length Volume of a prism = Area x length Area of triangle = ½ x base x height.
Lesson 9-2: Prisms & Pyramids 1 Prisms and Pyramids Lesson 9-2.
Surface Area: Prisms and Pyramids
Surface Area and Volume Surface Area of Prisms.
Surface Area and Volume Three-Dimensional Figures and.
Surface area of a cube and rectangular prism
Volume and Surface Area of a Triangular Prism. A triangular prism is a three- sided polyhedron with two parallel triangular bases and three rectangular.
Surface Area of Rectangular Prisms 1.How many outside surfaces does a rectangular prism have? 2.What shape are each of the faces? The six rectangular sides.
Unit 6: Geometry Lesson 7: Volume and Surface Area Learning Goal  I can determine the volume for various prisms, pyramids, cylinders, cones, and spheres.
A cube has a total surface area of 24 cm2
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.
Three-Dimensional Figures and Spatial Reasoning
Surface Area of Prisms Math 10-3 Ch.3 Measurement.
The area of a rectangle equals its length times the width (base times the height). A = length x width = lw or A = base x height = bh Area of a Rectangle.
Prisms Lesson 11-2.
Perimeter, Area, Surface Area, and Volume Examples
1 Prisms and Pyramids Mrs. Moy. Lesson 9-2: Prisms & Pyramids 2 Right Prisms Lateral Surface Area (LSA) of a Prism = Ph Total Surface Area (TSA) = Ph.
Volume word problems Part 2.
3D Figures What is a 3D figure? A solid shape with length, width, and height rectangular prisms cube cone cylinder pyramid.
VOLUME Volume is a measure of the space within a solid figure, like ball, a cube, cylinder or pyramid. Its units are at all times cubic. The formula of.
Unit 10-Day 3 Rectangles: Objective: Finding the Perimeter & Area of a rectangle.
The Pyramid Geometric Solids:. Solid Geometry Review: Solid Geometry is the geometry of 3D- dimensional space that we live in. The three dimensions are.
Surface Area, Lateral Area, and Volume of Prisms and Pyramids
Sebastian Enriquez. Square Parallelogram & Rectangle: B*H Triangle: ½ B*H Trapezoid: ½ (B1+B2)H Kite & Rhombus: ½(D1)(D2) 3 5 Area= Area =25 25.
DO NOW!!! (1 st ) 1.A rectangular prism has length 4 cm, width 5 cm, and height 9 cm. a) Find the area of the cross section parallel to the base. b) Find.
Rectangular Prism A solid (3-dimensional) object which has six faces that are rectangles. Volume = Length × Width × Height Which is usually shortened.
Perimeter, Area, and Volume Geometry and andMeasurement.
Surface area & volume UNIT 4. Prisms SECTION 1  Prism: three dimensional shape with two parallel sides  Bases: sides parallel to each other  Lateral.
Warm Up Find the missing side length of each right triangle with legs a and b and hypotenuse c. 1. a = 7, b = c = 15, a = 9 3. b = 40, c = 41 4.
Lesson : Prisms & Pyramids 1 Prisms and Pyramids.
 Snap together cubes to create a solid rectangular figure.  How long is your figure?  How wide is your figure?  What is the height of your figure?
AREA / VOLUME UNIT FORMULAS.
Using Geometric Shapes to Build 3-Dimensional Forms (solids)
Changes in scale.
Back to menu Final jeopardy question Definitions The Round Let’s Cover Fill It The Whole Up It Up Thing
SURFACE AREA & VOLUME PYRAMIDS Unit 10 April 6, 2015.
Surface Area and Volume. Day 1 - Surface Area of Prisms Surface Area = The total area of the surface of a three-dimensional object (Or think of it as.
12.2 – Surface Area of Prisms and Cones. Cylinder: Prism with circular bases.
Warm Up Find the perimeter and area of each polygon. 1. a rectangle with base 14 cm and height 9 cm 2. a right triangle with 9 cm and 12 cm legs 3. an.
Lateral Surface Area Lateral Surface Area is the surface area of the solid’s lateral faces without the base(s).
Squared and Cubed Conversion Factors
VOLUME OF A SOLID. VOLUME OF A PRISM OR CYLINDER V = Bh Where B is the area of the base and h is the height of the solid.
7 th Grade Math Obj. 4c Surface Area is the amount of exposed area on a 3-D object. Surface Area is always measured in square units, just like Area is.
Lesson 9-2: Prisms & Pyramids
Day 1 - Surface Area of Prisms
Volume Any solid figure can be filled completely with congruent cubes and parts of cubes. The volume of a solid is the number of cubes it can hold. Each.
Area and Volume Area is the amount of space contained in a two-dimensional figure Volume is the amount of space in a three-dimensional figure.
Surface Area of a Prism.
Surface Area 7th Grade Math Obj. 4c.
Lesson 9-2 Prisms and Pyramids.
Three-Dimensional Figures and Spatial Reasoning
Solid Geometry.
7.G.5 Surface Area of a prism
Lesson 9-2: Prisms & Pyramids
Chapter 10 Extension Objective: To find missing dimensions
Lesson 9-2: Prisms & Pyramids
Lesson 9-2: Prisms & Pyramids
Surface Area.
Solid Geometry.
Lesson: 12 – 2 Surface Areas of Prisms & Cylinders
Solid Geometry.
Geometry/Trig 2 Name: ____________________________________
Unit 5 Review 6th Grade Math.
Presentation transcript:

+ Pyramids and Prisms

+ Solid An object with 3 Dimensions Height, Width, Length

+ 3-D Triangular Shapes Pyramid Triangular Prism

+ Pyramid A pyramid is made by connecting a base to an apex A pyramid is named after the shape of its base

+ Pyramid Surface Area SA= Base Area + (1/2) Perimeter x Slant height Base Area= Area of the shape that is the base Perimeter= Perimeter of the Base Slant Height= height of one of the faces

+ Surface Area

+ Find the Surface Area

+ Practice Work on the following hand out!

+ Pyramid Volume V= (1/3) (Base Area) (Height) Base Area= Area of the shape that is the base Height = Length from the base to apex

+ Volume

+ Find the Volume

+ Practice Work on the following hand out!

+ Triangular Prism A prism composed of two triangular bases and three rectangular sides

+ Triangular Prism Surface Area for Triangular Prism SA= 2( Area of Triangular Base)+ Area of Rectangle + Area of Rectangle +Area of Rectangle Area of Triangular Base= (1/2)(Base) (Height)

+ Surface Area

+ Find the Surface Area

+ Practice Work on the following hand out!

+ Triangular Prism Volume V= (Base Area) (Length) Base Area= Area of the triangular base Length= Length of the rectangle

+ Volume V= ½ BH x L V= ½ (9) (12)(18) V= 1944/2 V= 972 cm 3

+ Find the Volume

+ Practice Work on the following hand out!