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Welcome to Math 12. Getting to Know You Diagram. In groups of three. Get to know each other and find things you have in common. Then fill in the Venn diagram of three overlapping circles on poster board.
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Getting to Know You Diagram • In groups of three. • Get to know each other and find things you have in common. • Then fill in the Venn diagram of three overlapping circles on poster board. • In the areas that the circles connect, write the things that you have in common, and then individual facts about yourselves in your own circle. • Each team then presents your Venn diagram to the class. Read more: Activities for Getting Acquainted in High School | eHow.comhttp://www.ehow.com/info_7965022_activities-getting-acquainted-high-school.html#ixzz2Bx6tHJtA
Me – Anne LevoHarrop • A little about me … • … teacher, mom, god-mom, daughter, sister, spouse … • … have studied a lot, still studying … • … math is still my first love • Email: levohaa@staff.ednet.ns.ca • Website: http://levohaa.hrsbteachers.ednet.ns.ca
Getting to know you II • How many students have a job? • How many students LOVE cats? • How many students arrived here by bus today? • How many students have one (or more) tattoos? • How many students are in the room right now?
Rights and Responsibilities • Alone: Brainstorm some "rights" you would like to have in this classroom. • Alone: Brainstorm some “responsibilities” as well. • With a partner share idea(s). • Talk over the ideas and brainstorm negative and/or positive consequences of each. • Large group: Come to consensus on rights and responsibilities. • Print on roll paper the rights and responsibilities students agree should be among their permanent classroom rights. • (Remember: The teacher retains the right to veto.)
Pre-Assessment • Review Skills Survey
Probability Outcomes • G2 demonstrate an understanding that determining probability requires the quantifying of outcomes • G1 develop and apply simulations to solve problems • G3 demonstrate an understanding of the Fundamental Counting Principle and apply it to calculate probabilities of dependent and independent events • G4 apply area diagrams and tree diagrams to interpret and determine probabilities of dependent and independent events • A6 develop an understanding of factorial notation and apply it to calculating permutations • G7 distinguish between situations that involve combinations and permutations • G8 develop and apply formulae to evaluate permutations and combinations • B8 determine probabilities using permutations and combinations
Probability Vocabulary • Definition of Theoretical Probability • Probability is a likelihood that an event will happen. • We can find the theoretical probability of an event using the following ratio:
Example • A bag contains 20 marbles. 15 of them are red and 5 of them are blue in color. Find the probability of picking a red marble. • Let’s first answer a few questions here: • If I am going to randomly pick a marble from the bag then what results can I have: • I’ll either pick a red marble or a blue one. • My next question is what the chances of picking a red marble are: • There are 15 red marbles and just 5 blue marbles. • It’s obvious that we have three times as many red marbles as blue marbles. • So, the chance of picking a red marble is more than that of the blue one.Therefore, the probability of picking a red marble is: