Here are the questions. Please, I've tried everything to figure out these problems!
((1.)) Nine consecutive odd whole numbers sum to 243. Find the sum of the first and last odd whole numbers in the nine-addend set.
((2.)) Tommy invited some friends and several cousins over for his birthday. Each friend is 9 years old, and each cousin is 11 years old. None of his cousins attend his school. If the sum of the ages of Tommy, his friends, and his cousins add up to 122, how many of Tommy's friends and how many cousins attended his party?
((3.))Which set of factors of the number 420 has the least possible sum? Which set of factors of 420 has the greatest possible sum? Be sure that the two sets of factors both have a product of 420.
((4.)) Find the greatest whole number that meets all the following conditions:
a. It is greater than 100.
b. It is less than 200.
c. It is 20 greater when rounded to the nearest 100 than when rounded to the nearest 10.
Please help! And thanks!;)
2007-02-05
14:07:50
·
8 answers
·
asked by
Ironica
2
in
Mathematics