Thursday, April 19 th Please complete Warm up 1. How many quarts is in 13.4 gallons? 2.How many km are in 545.7 m.

Slides:



Advertisements
Similar presentations
Bell Ringer Get out your notebook and prepare to take notes on Chapter 8 What is the difference between two-dimensional and three-dimensional?
Advertisements

Three-Dimensional Figure A three-dimensional figure is a shape whose points do not all lie in the same plane.
Volume and Surface Area 7 th Grade More about Geometry Unit.
10-1 Introduction to 3D figs
Area of a Parallelogram Area of a Triangle Circumference & Area of a Circle.
Surface Area & Volume Prism & Cylinders.
1-7 Three Dimensional Figures
9-2 Volume of Prisms and Cylinders Course 2 Warm Up Warm Up Problem of the Day Problem of the Day Lesson Presentation Lesson Presentation.
9-6 Volume of Prisms Warm Up Find the area of each figure. Use 3.14 for . 96 in ft 2 1. rectangle with base length 8 in. and height 12 in. 2.
Holt CA Course Three-Dimensional Figures Warm Up Warm Up Lesson Presentation Lesson Presentation California Standards California StandardsPreview.
Holt CA Course Three-Dimensional Figures Preparation for MG1.3 Know and use the formulas for the volume of triangular prisms and cylinders (area.
8-8 Volume of Prisms and Cylinders Warm Up Warm Up Lesson Presentation Lesson Presentation Problem of the Day Problem of the Day Lesson Quizzes Lesson.
Surface Area 10-7 Warm Up Problem of the Day Lesson Presentation
Identify each of the following shapes. In geometry, what is a net? what is surface area? cube Triangular pyramid Right square pyramid Rectangular prism.
9-5 Volume of Prisms and Cylinders Warm Up Identify the figure described. 1. two triangular faces and the other faces in the shape of parallelograms 2.
3-D Shape Review. Question What is a 3-D shape that has 5 FACES.
8-8 Volume of Prisms and Cylinders Warm Up Warm Up Lesson Presentation Lesson Presentation Problem of the Day Problem of the Day Lesson Quizzes Lesson.
10.9 Surface Area – I can find the surface areas of prisms, pyramids, and cylinders.
What are these shapes? squarecircletrianglerectangle How many sides do each have? How many points do each have?
Holt CA Course Three-Dimensional Figures Warm Up Warm Up Lesson Presentation California Standards Preview.
Nets Nets A net is a pattern that you cut out and fold to form a 3 - dimensional figure.
Solid Figures Vocabulary.
Attributes A quality that is characteristic of someone or something.
José Pablo Reyes 10 – 5.  Square: multiply the base times its self  Rectangle: multiply the base times the height (bxh)  Triangle: multiply the base.
Copyright © Ed2Net Learning, Inc.1 Three-Dimensional Figures Grade 5.
Surface Area & Volume.
Course Volume of Prisms and Cylinders 10-2 Volume of Prisms and Cylinders Course 2 Warm Up Warm Up Problem of the Day Problem of the Day Lesson.
9-8 Surface Area Warm Up Warm Up Lesson Presentation Lesson Presentation Problem of the Day Problem of the Day Lesson Quizzes Lesson Quizzes.
10-7 Surface Area Course 1 Warm Up Warm Up Lesson Presentation Lesson Presentation Problem of the Day Problem of the Day.
Holt CA Course Surface Area Warm Up Warm Up Lesson Presentation California Standards Preview.
Chapter Estimating Perimeter and Area  Perimeter – total distance around the figure  Area – number of square units a figure encloses.
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:
SURFACE AREA PRISMS AND CYLINDERS NET 2 NET 3 NET 4.
Entry Task 1. How many vertices, edges, and faces are in the polyhedron below? List them using the proper notation. 2. Use your answers to part 1 to verify.
Surface Area. Definitions: Surface Area – Is the sum of the areas of a three- dimensional figure’s surfaces. Net – Is the shape made when the surface.
10-6 Three-Dimensional Figures Course 1 Warm Up Warm Up Lesson Presentation Lesson Presentation Problem of the Day Problem of the Day.
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.
3-D SHAPES.
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
May look at figures in box to give you some ideas. Geometric Solid:
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
Geometric Solids.
Preview Warm Up California Standards Lesson Presentation.
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
Volume of Prisms and Cylinders
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
10-2 & 10-3: Representations of 3-D Figures and Surface Area of Prisms
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
Three-Dimensional Figures
10.1 Solid Geometry Geometry.
Warm Up Classify each polygon. 1. a polygon with three congruent sides
10-1 Introduction to Three-Dimensional Figures Warm Up
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
Solid Geometry.
Surface Area 10-9 Warm Up Problem of the Day Lesson Presentation
GEOMETRY UNIT.
Geometric Solids All bounded three-dimensional geometric figures. Examples: Sphere, Cylinders, Cubes, Cones, Pyramids, and Prisms.
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
Understanding Solid Figures
Geometric Solids All bounded three-dimensional geometric figures. Examples: Sphere, Cylinders, Cubes, Cones, Pyramids, and Prisms.
7.G.5 Surface Area of a prism
Solid Geometry.
Warm Up Problem of the Day Lesson Presentation Lesson Quizzes.
volume of prisms and cylinders
– I can find the surface areas of prisms, pyramids, and cylinders
volume of prisms and cylinders
Surface Area 10-7 Warm Up Problem of the Day Lesson Presentation
Solid Figures 10-6 Warm Up Problem of the Day Lesson Presentation
Lesson 4 Volume of Prisms
Presentation transcript:

Thursday, April 19 th Please complete Warm up 1. How many quarts is in 13.4 gallons? 2.How many km are in m

Helfpul Hint #1 1 mile=5 “tomatoes”

Helfpul Hint #2 Green Bay Packer

Did you also know? King Henry Doesn’t Usually Drink Chocolate Milk Memorize this!

Whiteboard Review

Which set of decimals is in order from least to greatest? A. 4.23, 4.12, 4.1, 4.09 B. 4.23, 4.09, 4.1, 4.12 C. 4.09, 4.1, 4.12, 4.23 D. 4.1, 4.12, 4.23, 4.09

An accountant drives 50 miles a day to work. Which expression represents the total number of miles he drives after x days? A. 50 x B. 50  x C. x – 50 D. x + 50

Samuel has been playing the piano 5 years longer than Marisa. Marisa has been playing for y years. Which equation can be used to find the number of years Marisa has been playing the piano if Samuel has been playing for 13 years? A.C. B. D.

Which point represents the ordered pair (5, 3)? A. M B. N C. O D. P

X XXXXXX XXXXXXXXXX XXXXXXXX X XXXXXX X Each contestant in a game show was given 10 questions to answer. The line plot below shows how many questions each contestant answered correctly. How many contestants got at least half of the questions correct? A. 4 B. 5C. 6D. 10

Which step should be done first when simplifying the following expression? A. Add 4 to 16. B. Subtract 8 from 16. C. Divide 8 by 2. D. Multiply 2 by 3.

Cathy is making bows to tie onto gift boxes. She has 3.85 meters of ribbon and uses 0.8 meters to make each bow. How many bows can Cathy make? A. 3 bows B. 4 bows C. 5 bows D. 6 bows

A spool contains 9 meters of ribbon. How many meter pieces of ribbon can be cut from the spool? A. 22 B. 30 C. 40 D. 53

John made a bar graph showing the eye colors of the sixth grade students at his school. About how many more sixth grade students have brown eyes than blue eyes? A. 12 B. 21 C. 33 D. 54

What is the value of the expression below? A. 1 B. 4 C. 17 D. 25

Which of the following statements is not true about prime numbers? A. No prime number is even. B. Prime numbers are whole numbers. C. Prime numbers have exactly 2 factors. D. The numbers 0 and 1 are not prime numbers.

Which is the prime factorization of 120? A.C. B. D.

Bus A arrives every 5 minutes, Bus B arrives every 12 minutes, and Bus C arrives every 20 minutes. If the three buses just arrived at the same time, in how many minutes will they arrive at the same time again? A.20C. 60 B. 40D. 80

Which of the following expressions represents the greatest common factor of 84 and 144? A.C. B. D.

Find the product? A.C. B. D.

Find the quotient? A.C. B. D.

Where on the given number line is the fraction located? A. between and C. between and B. between and D. between and

Which exponent will make the following equation true? A. x = 1 B. x = 2 C. x = 3 D. x = 4

On Wednesday mornings, admission to the park swimming pool is $3.00 per adult and $2.00 per child. Which expression can be used to find the cost of admission to the pool for a group of a adults and c children? A.C. B. D.

Evaluate the expression, if d = 3.2 A B. 5.2 C. 4 D. 3.4

-A three dimensional figure in which all the surfaces are polygons

-A flat surface (polygon) on a solid figure

-The segment where two faces meet

-The point where three or more edges meet

Base A side of a polygon; a face of a three dimensional figure by which the figure is measured or classified.

Prism A polyhedron that has two congruent, polygon shaped bases and other faces that are all rectangles.

Prism named after what kind of BASE it has

Pyramid A polyhedron with a polygon base and triangular sides that all meet at a common vertex.

Pyramid named after what kind of BASE it has

Cylinder A three dimensional figure with two parallel, congruent circular bases connected by a curved lateral surface.

Cone A three dimensional figure with one vertex and one circular base.

Cube A rectangular prism with six congruent square faces.

Draw the net for the following 3D Figures: Cylinder Rectangular prism Triangular prism Cone Triangular pyramid

Top View

Another way to think about it… If you were directly above in a helicopter, how would it “look”?

Top View

Right Side View

Another way to think about it… If you check the tallest height of each section as you “walk past”.

What is the tallest height of section A? What is the tallest height of section B? What is the tallest height of section C? Right Side View

Front View

Another way to think about it… If you check the tallest height of each section as you “walk past”.

What is the tallest height of section A? What is the tallest height of section B? What is the tallest height of section C? What is the tallest height of section D? Front View

1.Front 2.Top 3.Right 4.Left

Units Squared COVER Use Net or Use Formula

Finding the Areas of each! A: A = 5  2 = 10 B: A = 12  5 = 60 C: A = 12  2 = 24 D: A = 12  5 = 60 E: A = 12  2 = 24 F: A = 5  2 = 10 S = = 188 Add the areas of each face. The surface area is 188 in 2.

Question

Answer 54

#1 Try Together! SA= 2(lw)+2(wh)+2(lh) SA=_____________+_____________+___________ SA=_____________+_____________+___________ SA=_________

It takes 10, or 5 · 2, centimeter cubes to cover the bottom layer of this rectangular prism. There are 3 layers of 10 cubes each to fill the prism. It takes 30, or 5 · 2 · 3, cubes. Volume is expressed in cubic units, so the volume of the prism is 5 cm · 2 cm · 3 cm = 30 cm 3.

Units cubed Big “B” is the Base Fill Use Formula

Volume of Prism and Cylinders V=Bh B is the area of the base

BASE Rectanglur Prism: When the Base is a rectangle- to find the B, use L x W, then multiply by the height of the prism Cylinder: When the Base is a circle- to find the B, use A=πr 2 …then multiply by the height of the cylinder Cube: is a special type of rectangular prism. We can use the formula V=s 3 to find the volume, where s=side length

Find the volume of the cylinder. a in 3 b in 3 c in 3 d in 3

How much greater is the volume of the large box than the volume of the small box? a. 480 m 3 b. 420 m 3 c. 360 m 3 d. 60 m 3

Pyramid &Cone v=1/3Bh What does this formula look like?

Important Comparisons A Cone is 1/3 the size of a Cylinder with the same Base. A Pyramid is 1/3 the size of a Prism with the same Base.

v=1/3Bh B= Base Base depends on what kind of base the shape has: Rectangular Pyramid: l x w Triangular Pyramid: 1/2bh

v=1/3Bh B= Base Base= circle Base=πr ²

Find the volume of the cone. a m 3 b m 3 c m 3 d m 3

Find the Volume

FORMULA SHEET a=Bh Rectangular Prism: Cylinder Prism:

How many faces does the rectangular prism have? a.4 b.5 c.6 d.7

James has a toy box shaped like a cube. The height of the toy box is 3 m. What is the volume of the toy box? a. 9 m 2 b. 9 m 3 c. 27 m 2 d. 27 m 3

Which of the nets below could be used to form a pyramid like the one below? Question

Match each situation with the appropriate units of measure. a cm 2 _______ volume of a rectangular prism b. 25 m__________ perimeter of a large square c. 5 mm__________ area of a parallelogram d ft 3 __________ length of a mosquito

How do the volumes of prisms and pyramids compare?