'Same birthday' presentation slideshows

Section 5.3

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The Road Not Taken

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PROBABILITY

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Birthday Problem

Birthday Problem. The probability of 2 people having the same birthday in a room of 41 people is 90%. To randomly select ___ birthdays, randInt (1, 365, __) ?L1:SortA(L1) This will sort the day in increasing order; scroll through the list to see duplicate birthdays. Repeat many times.

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Welcome to Math 119 Statistics!

Welcome to Math 119 Statistics!. Instructor: Mike Slawinski Email: slawinski.michael@gmail.com Website: http://math.ucsd.edu/~mslawins/info119.html Office Hours: Tuesdays 4:00pm-4:50pm in M207. What is Statistics?. Organization of data for comprehension and prediction. Organizing Data.

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Lecture 14

Lecture 14. Birthday Problem. In a classroom of 21 people, what is the probability that at least two people have the same birthday? Event A: at least two people have the same birthday out of the 21 people. A C : every person has a different birthday out of the 21 people.

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6.4 Calculating Probabilities of Events

6.4 Calculating Probabilities of Events. Probability of Equally Likely Outcomes Complement Rule. Probability of Equally Likely Outcomes. Let S be a sample space consisting of N equally likely outcomes. Let E be any event. Then . Example Equally Likely Outcomes.

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Shmuel

Shmuel. By Cronan. Shmuel lived in an apartment above a watch shop. His dad worked in the shop, he built and mended watches. His mum was a teacher. Shmuel went to the school where his mum worked. He had a younger brother called Josef. Life before Auschwitz.

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Statistics

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Warm up

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I am N ina P orter!My life will be shown!

I am N ina P orter!My life will be shown!. Me!. My family. I have 4 siblings,shannon,christina,david,and the oldest,veronica I have two dogs named toto & gizmo . They are cute!. My free time. My favorite games are animal crossing & minecraft & the sims.

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The Pigeonhole Principle

The Pigeonhole Principle. Section 6. 2. Section Summary. The Pigeonhole Principle The Generalized Pigeonhole Principle. The Pigeonhole Principle. If a flock of 20 pigeons roosts in a set of 19 pigeonholes, one of the pigeonholes must have more than 1 pigeon.

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The Birthday Problem

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The Birthday Problem

The Birthday Problem. The Problem. In a group of 50 students, what is the probability that at least two students share the same birthday?. Assumptions. Only 365 days each year.

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Charles Darwin

Charles Darwin. By: Brittany Loving. What did he do????. Went around the world on the HMS Beagle Darwin amassed a huge collection of natural history samples and studying the geology, botany and biology of the areas that the ship visited. Developed the theory of evolution (natural selection).

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5.2 The Pigeonhole Principle

5.2 The Pigeonhole Principle. Theorem 1: The Pigeonhole Principle If k is a positive integer and k+1 or more objects are placed into k boxes, then there is at least one box containing two or more of the objects.

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