1. State the problem2. State why it is a problem3. State how it should be fixed Explain the problem with the intervals in the following table. State why it is a problem, and what you would do to fix this problem.Score (%)Frequency61-6566-701171-7576-8091-95741

The table is not continuous i.e. people with score greater than upper limit of of an interval and…

Answered: 1. State the problem 2. State why it…

Math

Probability

1. State the problem 2. State why it is a problem 3. State how it should be fixed

A First Course in Probability (10th Edition)

10th Edition

ISBN:9780134753119

Author:Sheldon Ross

Publisher:Sheldon Ross

Chapter1: Combinatorial Analysis

Section: Chapter Questions

Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...

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Using Polya's Problem Solving Strategy give a two problems (one practical/everyday life and one discipline-based)
courses/lessons/32/314/955 6 Directions: Solve each of the following problems. □ Guest a) On Wednesday, Harry sold 3 times as many candy bars as on Tuesday. On Thursday, he sold 5 times as many bars as on Wednesday. He sold a total of 152 candy bars. How many did he sell each day? -1 b) Bill has 5 times as many baseball cards as Fred. Tim has 3 fewer than 4 times as many baseball cards as Fred. In all they have 167 baseball cards. How many does each have?
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There are 5 apples, 6 bananas, and 10 grapefruits in the produce section of a grocery store. The apples look identical. The bananas look identical. The grapefruits look identical. In how many ways can a fruit basket be filled with these fruits. The only constraint is the basket is not allowed to be empty. How does this question change if all the fruits looked different? In how many ways can the basket be filled then?
III. Apply Polya's Strategy
Imagine you are in a city that has a grid of streets with perfectly square blocks and that the only way to get from one intersection to another is to follow the block system. How many blocks will you have to walk (or pay the cabdriver for) if you want to get from the intersection of 10th Ave and 25th Street to the intersection of 6th Ave and 28th Street? If you had a jet pack and could fly over the buildings, how many blocks in length would the shortest path be? How does this compare to #1? (Hint: Pythagorean Theorem)
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