Probability Lesson 3 Geometric Probability and the Addition Rule.

Slides:



Advertisements
Similar presentations
Measurement – Right Angled Triangles By the end of this lesson you will be able to identify and calculate the following: 1. The Tangent Ratio.
Advertisements

Geometric Probability.  Probability is the chance that something will happen.
Lesson 5 - R Chapter 5 Review.
Geometric Probability
Geometric Probability
Determine whether the sequence 6, 18, 54, is geometric. If it is geometric, find the common ratio. Choose the answer from the following :
20 Questions Chapter 10 Review. 1. Polygons The sum of the measures of the interior angles of a convex polygon is How many sides does the polygon.
Geometric Probability
Chapter 11 Length and Area
Area & Perimeter √ I CAN find area and perimeter of basic geometric figures.
Parallel-ograms & Trapezoids Rectangles & Triangles Regular Polygons
$100 $200 $300 $400 $500 $200 $300 $400 $500 Area of Parallelograms Areas of Triangles, trapezoids and Rhombi Geometric Probability Area of regular.
9th Class Math Projects Next Chapter Name of Chapter Sub-Topic Play
10.6 Geometric Probability Alphabet Soup Mackenzie Mitchell – Elizabeth Mullins – Jacob Woodford.
Geometric Probability
Geometry n What is the length of side ‘n’ in the triangle at the right? Form ratios of corresponding sides: Use any two ratios to form a.
Addition Rule Mr. Evans Statistics B. Venn Diagram It is often possible to illustrate the various sets or events of an experiment. For this we use Venn.
Geometric Probability 5.8. Calculate geometric probabilities. Use geometric probability to predict results in real-world situations.
Find the area of each figure. 1.
Geometric Probability
Geometry Geometric Probability. October 25, 2015 Goals  Know what probability is.  Use areas of geometric figures to determine probabilities.
Algebra 2 Mr. Gallo 11-2:Probability. Terms to Know Probability – is the ratio of the number of _______________________ to the ___________ number of possible.
11.5 Geometric Probability Austin Varghese and Lane Driskill.
Geometry 9-6 Geometric Probability. Example Find the probability that a point chosen randomly in the rectangle will be: Inside the square. 20 ft 10 ft.
5-Minute Check on Lesson 11-4 Transparency 11-5 Click the mouse button or press the Space Bar to display the answers. Find the area of each figure. Round.
Shapes and Angle Rules 80 + ? = = 180.
Geometric Probability “chance” Written as a percent between 0% and 100% or a decimal between 0 and 1. Area of “shaded” region Area of entire region Geometric.
Geometry Agenda 1. ENTRANCE 2. Go over Practice 3. Quiz Ch 6
Lesson 6.3/6.4 Objective: To find the two missing lengths of a 30°- 60°- 90°triangle. To classify four sided polygons. In a 30°-60°-90° triangle, The hypotenuse.
NCSC Sample Instructional Unit - Elementary Measurement Lesson 4
Lesson 4-6 Probability of Compound Events Objectives: To find the probability of independent and dependent events.
GEOMETRY HELP The length of the segment between 2 and 10 is 10 – 2 = 8. The length of the ruler is 12. P(landing between 2 and 10) = =, or length of favorable.
Geometric Probability Probability Recall that the probability of an event is the likelihood that the event will occur.
10-8 Geometric Probability
Geometry 11.7 Big Idea: Find Geometric Probability.
Geometric Probability Geometry 10.8 Mr. Belanger.
Holt Geometry 9-6 Geometric Probability 9-6 Geometric Probability Holt Geometry.
Geometry 7-8 Geometric Probability. Review Areas.
Geometry 7-1a Area of Parallelograms. Vocabulary Area – The measure of a figure enclosed by the figure Base – Any side of a rectangle Height – Length.
2. Warm Up Find the area of each figure Geometric Probability SECTION 12.5.
Geometry 7-R Unit 7 Area Review Problems
Holt Geometry 9-6 Geometric Probability Warm Up Find the area of each figure points in the figure are chosen randomly. What is the probability.
§10.6, Geometric Probability Learning Targets I will calculate geometric probabilities. I will use geometric probability to predict results in real-world.
Holt Geometry 3-1 Lines and Angles S-CP.A.2Understand that 2 events A and B are independent if the probability of A and B occurring together is the product.
Geometric Probability
7.8 Geometric Probability
To make a ratio… Chance of the event total number
Answer: (-4, 0) and (0, -2). Bell Work: Find the x and y intercepts of the following equation, then graph. x + 2y = -4.
Geometry: Perimeter and Area
A What is the ratio of Area to Width of rectangle A? A W 4 u 20 u2
11.6 Geometric Probability
Area, Geometric Probability and Probability review problems
1. Find the area of a circle with radius 5.2 cm.
Geometric Probability
Geometric Probability
Probability and Odds 10.3.
Section 11.6 Geometric Probability
2 sets of congruent sides
Find the area of each figure. 1.
Objectives Calculate geometric probabilities.
Objectives Calculate geometric probabilities.
Geometric Probability
Class Greeting.
Conditional Probability and Geometric Probability
11.4 Use Geometric Probability
Pearson Unit 6 Topic 15: Probability 15-2: Geometric Probability Pearson Texas Geometry ©2016 Holt Geometry Texas ©2007.
18.1 Geometric Probability
18.1 Geometric Probability
Find the area of the shaded sector.
Area and Volume How to … Calculate the area of a square or rectangle
Presentation transcript:

Probability Lesson 3 Geometric Probability and the Addition Rule

The Standard  MCC9-12.S.CP.7 Apply the Addition Rule P{A or B)=P(A)+P(B)-P(A and B), and interpret the answer in terms of the model

Learning Target  I can use geometry or the addition rule to determine probabilities.

Vocabulary  Geometric probability- the probability of an event is based on a ratio of geometric measures such as length or area.

Models for geometric probability  There are three models for geometric probability:  Length  Angle measure  Area

Geometric Probability: Length.. A point is chosen at random on Find the probability that the point is on length

Geometric Probability : Length

Geometric Probability: Angle Measure

 3.Look at the example for angle measure. What is the probability that the pointer DOES land on white? ______________________  4.How is your answer to Exercise 3 related to the answer in the example? Why?

Geometric Probability: Area

 5.Look at the example for area. Find the probability that a point chosen randomly inside the rectangle is in the parallelogram. ______________________