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Selecting a Location An advertising manager decides to have an ad campaign in which 8 special calculators will be hidden at various locations in a shopping mall. If he has 17 locations from which to pick, how many different possible combinations can he choose?

125,970

Intro Stats / AP Statistics

Chapter 4

Probability and Counting Rules

Section 4

Counting Rules

Sampling and Data

Probability Topics

Missouri State University

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Lectures

0:00

02:50

Selecting Posters A buyer …

00:21

The local school board is …

01:59

Textbook Selection How man…

01:26

In how many ways can 3 dif…

02:37

Selecting Officers In a bo…

00:40

If Dwight Johnston has 8 c…

00:26

At the library, Jordan sel…

01:10

Work Assignments From a gr…

01:30

55–75 Solve the problem us…

01:14

Determine whether each sit…

00:57

How many ways are there to…

01:08

Use any or all of the meth…

01:04

An editor received a short…

00:15

The regional manager for a…

00:44

Zita has packages to pick …

00:38

Use the permutation or com…

00:39

$61-74$ Combinations $\qua…

05:18

Scheduling A local televis…

00:13

Eight people would like to…

00:12

forgiven statement. We can write an expression as 17 c eight He'll we are selecting eight locations out off 17 locations and equal to 17 are equal to eight. So NC are equal toe in factorial do it but and minus R factorial in tow. R factorial in factory is 17 factorial divided by N minus. R. Factorial East 17 minus eight. Factorial in tow. A factory 17 factory will be conducted as 17 into 16 into 15 in 2 14 into 13 into drill into 11 in tow. 10 into nine factorial 17 minus eight. Factorial is nine factorial. You do a factory now we will cancel line factorial in you monitor un denominator v How 17 in tow. 16 into 15. Indu 14 into 13 in 2 12 into living into 10 diverted by eight. Factorial is eight into seven into six into five in tow for into three in tow to into one. When we simplify numerator real get nine air digital 179 200 Do it by when we multiply in denominator numbers will get 40 They do. Zero now finally will get 24,000 310 This many combinations we can get

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