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Problem Solving
MP3: Construct viable arguments and critique the
             reasoning of others.
11/1
        A Fraction Problem

   A half is one third of it. What is it?
11/2
         Number of Numbers

How many different 1-, 2-, or 3-digit whole numbers
can be made using the digits 2, 5, and 8?

No digit may be repeated within any one number.



               2       5      8
11/5
        Fractions and the Flu

  You catch the flu, and your
  doctor prescribes some
  medicine. You are to take one
  pill every 2/3 hour. You have
  18 pills to take. How many
  hours will the pills last?
11/6
           Percent Problems
You are going to a sporting goods store to buy
a pair of tennis shoes and a pair of in-line
skates. The original cost of the tennis shoes
was $150, but today that pair of tennis shoes
is 40% off. The original price of the in-line
skates was $200, but today that item is 20%
off. What was the percent of discount on the
total purchase (assuming no taxes are
involved)?
11/7
                  Twin Primes

Twin primes are a pair of prime numbers such that the lesser
prime number subtracted from the greater prime number is 2.
There are three pairs of twin primes between 100 and 150.

How many pairs of twin primes are there less than 100?

    ..., 101, 103, 107, 109, 113, 127, 131, 137, 139, 149, ...
11/8
        Product of Primes
   The product of three prime numbers that are
   less than 30 is 1955.

   What are the three prime numbers?
11/9
            Mystery Number
I am thinking of a special four-digit number:

• All the digits are different.

• The digit in the thousands place is 3 times
the digit in the tens place.

• The number is odd.

• The sum of the digits is 27.

What’s my special four-digit number?
11/13
                The Winner is...

The winner of a school election is announced after
school at 4:00 p.m. One student calls 2 friends
before 4:15 p.m., telling the name of the winner.
Before 4:30 p.m., those 2 people call 2 more students
and tell them the name of the winner. Before 4:45
p.m., each new student who has been notified calls 2
more people, telling them the name of the winner. If
this continues and no student is called twice, at what
time will 200 students know the name of the winner?
The Product is Prime?
11/14



 Find three integers in arithmetic progression (with
 equal differences between each number) whose
 product is a prime number. (This is possible.)
From Perimeter to Area
11/15


When a square piece of paper is folded in half vertically,
the resulting rectangle has a perimeter of 39 cm. In
square centimeters, find the area of the original square
sheet of paper.
The Missing Number
11/16



 Determine the missing number based on the values in
 each square.
Hens and Eggs
11/19



 If 3 hens lay 4 eggs in 5 days, how
 many days will it take a dozen hens to
 lay 8 dozen eggs? Please round your
 answers to the nearest day (or egg, if
 needed).
Hug a Tree
11/20


 Several years ago, I planted a 3-foot
 tree that has grown the same amount
 each year. At the end of the third year,
 the tree was 1/5 taller than it was at the
 end of the second year. The tree is now
 18 feet tall. How many years ago did I
 plant the tree?
Maximize the Regions
11/21



 What is the greatest number of
 regions you can get if you draw
 four straight lines through a
 circle? Convince someone that
 you found the greatest number!
1, 2, 3,...
11/26



What three consecutive counting
numbers have a sum that is 20% of
the product of the three numbers?
Alphanumeric Puzzle
11/27


 Find the digits that represent the
 letters E, F, G, and H to satisfy the
 following puzzle. Each letter
 represents a different digit.
There’s Algebra in There!
11/28


 Complete the table by determining
 the value of each letter. Explain
 what rule is used to relate the
 numbers in the second column
 (with the heading of y) with those
 in the first column (with the
 heading of x).
Determining Weights
11/29

 Three boys, Jamal, Hector, and Simon, work together on a
 farm. They walk into the barn, notice a scale. used to weigh
 cattle, and decide to weigh themselves. Unfortunately, the
 scale begins at 100 kg and none of the boys weighs more
 than 100 kg. They decide to weigh themselves in pairs and
 found these amounts. Jamal was sure that he weighed the
 most. What did each boy weigh?
Mystery Number Puzzle
11/30


 Find an integer between 100 and 200 such that each
 digit is odd and the sum of the cubes of the digits is
 equal to the original three-digit number.

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1029 -  Danh muc Sach Giao Khoa 10 . pdf1029 -  Danh muc Sach Giao Khoa 10 . pdf
1029 - Danh muc Sach Giao Khoa 10 . pdf
 

November Problem Solving

  • 1. Problem Solving MP3: Construct viable arguments and critique the reasoning of others.
  • 2. 11/1 A Fraction Problem A half is one third of it. What is it?
  • 3. 11/2 Number of Numbers How many different 1-, 2-, or 3-digit whole numbers can be made using the digits 2, 5, and 8? No digit may be repeated within any one number. 2 5 8
  • 4. 11/5 Fractions and the Flu You catch the flu, and your doctor prescribes some medicine. You are to take one pill every 2/3 hour. You have 18 pills to take. How many hours will the pills last?
  • 5. 11/6 Percent Problems You are going to a sporting goods store to buy a pair of tennis shoes and a pair of in-line skates. The original cost of the tennis shoes was $150, but today that pair of tennis shoes is 40% off. The original price of the in-line skates was $200, but today that item is 20% off. What was the percent of discount on the total purchase (assuming no taxes are involved)?
  • 6. 11/7 Twin Primes Twin primes are a pair of prime numbers such that the lesser prime number subtracted from the greater prime number is 2. There are three pairs of twin primes between 100 and 150. How many pairs of twin primes are there less than 100? ..., 101, 103, 107, 109, 113, 127, 131, 137, 139, 149, ...
  • 7. 11/8 Product of Primes The product of three prime numbers that are less than 30 is 1955. What are the three prime numbers?
  • 8. 11/9 Mystery Number I am thinking of a special four-digit number: • All the digits are different. • The digit in the thousands place is 3 times the digit in the tens place. • The number is odd. • The sum of the digits is 27. What’s my special four-digit number?
  • 9. 11/13 The Winner is... The winner of a school election is announced after school at 4:00 p.m. One student calls 2 friends before 4:15 p.m., telling the name of the winner. Before 4:30 p.m., those 2 people call 2 more students and tell them the name of the winner. Before 4:45 p.m., each new student who has been notified calls 2 more people, telling them the name of the winner. If this continues and no student is called twice, at what time will 200 students know the name of the winner?
  • 10. The Product is Prime? 11/14 Find three integers in arithmetic progression (with equal differences between each number) whose product is a prime number. (This is possible.)
  • 11. From Perimeter to Area 11/15 When a square piece of paper is folded in half vertically, the resulting rectangle has a perimeter of 39 cm. In square centimeters, find the area of the original square sheet of paper.
  • 12. The Missing Number 11/16 Determine the missing number based on the values in each square.
  • 13. Hens and Eggs 11/19 If 3 hens lay 4 eggs in 5 days, how many days will it take a dozen hens to lay 8 dozen eggs? Please round your answers to the nearest day (or egg, if needed).
  • 14. Hug a Tree 11/20 Several years ago, I planted a 3-foot tree that has grown the same amount each year. At the end of the third year, the tree was 1/5 taller than it was at the end of the second year. The tree is now 18 feet tall. How many years ago did I plant the tree?
  • 15. Maximize the Regions 11/21 What is the greatest number of regions you can get if you draw four straight lines through a circle? Convince someone that you found the greatest number!
  • 16. 1, 2, 3,... 11/26 What three consecutive counting numbers have a sum that is 20% of the product of the three numbers?
  • 17. Alphanumeric Puzzle 11/27 Find the digits that represent the letters E, F, G, and H to satisfy the following puzzle. Each letter represents a different digit.
  • 18. There’s Algebra in There! 11/28 Complete the table by determining the value of each letter. Explain what rule is used to relate the numbers in the second column (with the heading of y) with those in the first column (with the heading of x).
  • 19. Determining Weights 11/29 Three boys, Jamal, Hector, and Simon, work together on a farm. They walk into the barn, notice a scale. used to weigh cattle, and decide to weigh themselves. Unfortunately, the scale begins at 100 kg and none of the boys weighs more than 100 kg. They decide to weigh themselves in pairs and found these amounts. Jamal was sure that he weighed the most. What did each boy weigh?
  • 20. Mystery Number Puzzle 11/30 Find an integer between 100 and 200 such that each digit is odd and the sum of the cubes of the digits is equal to the original three-digit number.