Please begin working on your warm up.. Please get out your daisies ♥ Cut out your construction ♥ Bring it to me so I can enter your grade ♥ Glue it on.

Slides:



Advertisements
Similar presentations
TODAY IN GEOMETRY…  BOOK RETURN: by this Friday!  Learning Target 1: You will find areas of different polygons  AT EXIT: In class assignment.
Advertisements

Area and Circumference of Circles
Distance and midpoint.
© 2008 Pearson Addison-Wesley. All rights reserved Chapter 1 Section 9-3 Perimeter, Area, and Circumference.
Perimeter and Area of Parallelograms and Trapezoids 1/10/2012 Algebra 2.
written by Rob Oliver Score.
Parallel-ograms & Trapezoids Rectangles & Triangles Regular Polygons
5.1, 5.2, 5.3 Area, Perimeter, Circumference. Parallelograms Area & perimeter A = bh P = 2 l + 2 w Area & perimeter A = ½ bh P = add the exterior sides.
Surface Areas of Prisms and Cylinders Section 11.6.
Section 9-4 Perimeter, Area, and Circumference.
Warm up Get a piece of paper, compass and straight edge. 1.Create an acute angle. Duplicate it. 2.Create and obtuse angle. Duplicate it. 3.Create another.
What is the area of a circle?
Camilo Henao Dylan Starr. Postulate 17 & 18 Postulate 17: The area of a square is the square of the length of a side (pg.423) A=s 2 Postulate 18 (Area.
The Distance and Midpoint Formulas
Warm Up Find the values of y by substituting x = 2, 3, 10 1.Y = 20x Y = 9(x+3)
Warm Up Find the area of each figure.
The Distance and Midpoint Formulas
Areas of Parallelograms and Trapezoids. A parallelogram has two sets of parallel lines.
Review: Area of 2-D Shapes Keystone Geometry.
Shaded Area/ Word Problems
Aim: Area of Circle Course: Applied Geo. Do Now: Find the perimeter of an enclosed semicircle with radius of 14: Aim: How do we find the area of a circle?
10.7 Area of Circles and Sectors Brett Solberg AHS ‘11-’12.
Do Now: Calculate the measure of an interior angle and a central angle of a regular heptagon.
Perimeter, Circumference, and Area
Area, Circumference & Perimeter
Lesson 1-7: Perimeter,Circumference & Area Warmup A has coordinates (3, 8). B has coordinates (0, –4). C has coordinates (–5, –6). 1. Find the distance.
Area and Perimeter Unit Area of 2-D Shapes.
Find the distance between the points below (9, 0) and (5,2) Find the length of the hypotenuse if the length of the legs are 4 and 2.
Warm Up 4. Label the circle with the following parts: radius, diameter, circumference.
Exercise Simplify s + s + s + s. 4s4s4s4s. Simplify l + w + l + w. 2l + 2w Exercise.
Geometry Unit: Chapter 8 Quiz Review Lessons 1-4.
Area Geometry Prep for Algebra 1. Area & Perimeter Area: the two-dimensional size of a figure Perimeter: The distance around the edge of figure.
Opening Activity 1. Find the area of a circle with a radius of 5 cm. A=(3.14)(5)(5) 2. What is the area of a semicircle with radius of 14 yd?
Chapter 11: Areas of Polygons and Circles Sections 11.1 to 11.4.
Do-Now 1)Find the midpoint of the line segment with endpoints A(0, –3) and B(–8, 1). 2)Find the other endpoint of the line segment with endpoint R(1, –6)
Warm Up Find the midpoints: 1.(7,1) and (17, 9) 2.(6, 5) and (6, 3) 3.(8, 24) and (15, 13)
Perimeter and Area of rectangles, parallelograms and triangles
8th Grade Math Unit 8 Review
Perimeter, Area, and Circumference
Distance and Midpoint in the Coordinate Plane
Geometry 1-6 and 1-7 Notes August 22, 2016 or August 23, 2016.
A composite figure is made up of simple
Section 1-6 Midpoint and Distance in the Coordinate Plane
Find the area and circumference of each circle.
Objectives Use the Area Addition Postulate to find the areas of composite figures. Use composite figures to estimate the areas of irregular shapes.
Distance and Midpoint in the Coordinate Plane
Lesson 20.1 Justifying Circumference and area of a circle
1.3 Midpoint and Distance.
Chapter 12 Area and Volume.
Midpoint and Distance in the Coordinate Plane
Questions over hw?.
Exact Area and Circumference of Circles
Distance and Midpoint Formulas; Circles
In the diagram at the left, AB is a horizontal line segment.
Section 1 – Introduction to Analytic Geometry
Objectives Use the Area Addition Postulate to find the areas of composite figures. Use composite figures to estimate the areas of irregular shapes.
Area of a Circle Mrs. Cronnelly.
Questions over hw?.
Questions over hw?.
In the diagram at the left, AB is a horizontal line segment.
Distance and Midpoint Formulas
Warm Up Find the area of each figure.
Area and Perimeter Ten quick questions.
1. Find the distance between HINT FOR MULTIPLE CHOICE!
1. Find the distance between HINT FOR MULTIPLE CHOICE!
Warm Up Complete the square and write as a squared binomial.
Getting started with some skill reviews!
EOCT REVIEW #2 Circles – Angles, Arcs, Area of a Circle, Area of a Sector, Circumference, Arc Length, & Segments.
Presentation transcript:

Please begin working on your warm up.

Please get out your daisies ♥ Cut out your construction ♥ Bring it to me so I can enter your grade ♥ Glue it on the poster paper ♥ Have a seat, get your notes out, and be ready to start section 1.8

1.8 Perimeter, Circumference & Area ♥ Perimeter is the distance around a polygon ♥ Circumference is the distance around a circle. ♥ Area is the number of square units that a shape encloses. ♥ Perimeter is labeled in units ♥ Circumference is labeled in units ♥ Area is labeled in units squared. Really super duper, extra double triple, uber important!!!

Trapezoid A = (b 1 + b 2 )h 2 b1b1 b2b2 h Parallelogram A=bh b h

Area Addition Postulate 25 sq ft 45 sq ft 13 sq ft 11 sq ft Total area = 94 sq. ft.

To find the area of the shaded region 1.Find the area of the big shape 2.Find the area of the small shape 3.Subtract them 7 units 10 units 3 units 4 units Area of large shape = 70 sq units Area of small shape = 12 sq units Area of shaded region = 58 sq units.

Midpoint Formula

Distance Formula

White Board Time

HoursMinutesSeconds Doodle Time Timer

HoursMinutesSeconds Insert Text Here

Time’s up! Erase your boards.

Find the coordinate of the midpoint of the segment with the given endpoints. 1.3 and 5 2.  7 and and  9 4.  6 and  /

Find the coordinates of the midpoint of 5. A(6, 7), B(4, 3) 6. A(  1, 5), B(2,  3) 7. A(14,  2), B(7,  8) 8. A(0, 0), B(  5, 12) (5, 5) (1/2, 1) (10 1/2, -5) (-2 1/2, 6)

Find the distance between each pair of points. If necessary, round to the nearest tenth. 17. A(6, 7), B(  1, 7)18. C(5,  5), D(5, 3) 7 units8 units

sq units sq units

Find the area and circumference of each circle in terms of π. A = πr 2 A =π (16) 2 A = 256 π units 2 A = πr 2 A =π (3.9) 2 A = π units 2 C = 2 πr C = 2π(3.9) C = 7.8π units C = 2 πr C = 2 π (16) C = 32 π units

pg 64; 7-33 odd, all Your assignment