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1. Find the total possible amount of eight-digil palindromics. Also, how many nine-digit palindromics are there? (Palindromic: a number whose digits read the same backwards and forwards.) 2. Suppuse Alice has 5 red balis and 4 green builis. She wants to arrange all the balls in a row in such a way that the red balls occupy the odd positions. How many arrangements are possible? 3. Suppose there is a set of 10 vegetables. In how many ways, 6 vegetables can be selected from this set (without repetition)? 4, Suppose there is a set of 8 candies. In how many ways, 4 candies can be selected from this set (without repetition)?

1. Find the total possible amount of eight-digil palindromics. Also, how many nine-digit palindromics are there? (Palindromic: a number whose digits read the same backwards and forwards.) 2. Suppuse Alice has 5 red balis and 4 green builis. She wants to arrange all the balls in a row in such a way that the red balls occupy the odd positions. How many arrangements are possible? 3. Suppose there is a set of 10 vegetables. In how many ways, 6 vegetables can be selected from this set (without repetition)? 4, Suppose there is a set of 8 candies. In how many ways, 4 candies can be selected from this set (without repetition)?

College Algebra
College Algebra
10th Edition
ISBN:9781337282291
Author:Ron Larson
Publisher:Ron Larson
Chapter8: Sequences, Series,and Probability
Section8.2: Arithmetic Sequences And Partial Sums
Problem 72E: A triangular brick wall is made by cutting some bricks in half to use in the first column of every...
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COLUMN B COLUMN A 1. Find the total possible amount of eight-digit palindromies. Also, how many nine-digit palindromics are there? (Palindromic: a number whose digits read the same backwards and forwards.) a. 2,880 b. 90,000 c. 151,200 2. Suppuse Alice has 5 red balls and 4 green buiis. She wants to arrange all the balls in a row in such a way that the red balls occupy the odd positions. How many arrangements are possible? d. 1,680 e. 10,800 f. 9,000 3. Suppose there is a set of 10 vegetables. In how many ways, 6 vegetables can be selected from this set (without repetition)? g. 31 h. 2,520 4, Suppose there is a set of 8 candies. In how many ways, 4 candies can be selected from this set (without repetition)? 5. Eight people are seated at a dinner table at a political finction, How many ways can they sit if the president and secretary always have to be seated next to one another? 6. A boy has five coins, each of a different value. How many different sums of money can be totaled with these five coins?
Transcribed Image Text:COLUMN B COLUMN A 1. Find the total possible amount of eight-digit palindromies. Also, how many nine-digit palindromics are there? (Palindromic: a number whose digits read the same backwards and forwards.) a. 2,880 b. 90,000 c. 151,200 2. Suppuse Alice has 5 red balls and 4 green buiis. She wants to arrange all the balls in a row in such a way that the red balls occupy the odd positions. How many arrangements are possible? d. 1,680 e. 10,800 f. 9,000 3. Suppose there is a set of 10 vegetables. In how many ways, 6 vegetables can be selected from this set (without repetition)? g. 31 h. 2,520 4, Suppose there is a set of 8 candies. In how many ways, 4 candies can be selected from this set (without repetition)? 5. Eight people are seated at a dinner table at a political finction, How many ways can they sit if the president and secretary always have to be seated next to one another? 6. A boy has five coins, each of a different value. How many different sums of money can be totaled with these five coins?
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