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Problem of the Day




Simon sees seven dots on three faces of a
standard number cube (dice). Find the number
of dots on the faces he cannot see.
Unknown Numbers
 in Addition, Subtraction,
      Multiplication,
         Division

        Lesson 3
Answers to WP 2
2. $0.04; 4 cents          16. 27
4. subtraction             18. $37.50
6. 5x3=15, 3x5=15, . . .   20. 2639
8. $5.21                   22. 56,000
10. $3.75                  24. 120
12. $4.37                  26. $13.50
14. 207                    28. 15, 54, 6, 21
                           30. dividend/
                           divisor=quotient
LN 3: Unknown Numbers



How do you use what you
know to find out what you
don’t know?
Thinking Blocks
LN 3: Unknown Numbers




Vocabulary
 equation
LN 3: Unknown Numbers

If we have an addition equation, how do you find
an unknown?

If we have an subtraction equation, how do you
find an unknown?

If we have an multiplication equation, how do you
find an unknown?

If we have an division equation, how do you find
an unknown?
LN 3: Unknown Numbers



Find the unknown in the equations:

x + 53 = 75

x - 24 = 17

3y = 24

x/5 = 7
Number Line and Sequences
          Lesson 4
Vocabulary

compare

comparison symbol

geometric sequence

integers

negative numbers

number line

origin

perfect squares

positive numbers

sequence

terms
Did You Know.....

Like God, the number line also has no formal beginning,
because there are an infinite number of negative numbers that
are smaller than zero, just as there are also an infinite number of
fractions between zero and one.



In the same way that God Himself is without end, so too is there
no formal end to the number line.
Number Line and Sequences

Sketch a number line on your paper showing the origin, tick
marks, and integers. Plot the points corresponding to the
numbers 0, 1, -2, -5 on the number line.

What will always be true when you plot numbers on a number
line?

Show 4 + 1 on a number line.

Show 2 - 6 on a number line.
Number Line and Sequences


What is the rule for this sequence: 1, 4, 9, 16, ...? Find the next
three terms in the sequence.

Using five terms, show an arithmetic sequence.

Using five terms, show a geometric sequence.

Using the rule k = 3n, find the first four terms.
Practice/Homework
Use digits and other symbols to write “The sum of 2 and 3 is less than the product
of 2 and 3.”

Replace the square with the proper comparison symbol:
3-4☐4-3

Simplify: 436 - 630

Use words to describe the rule of the following sequence. Then find the next three
terms: 1, 2, 4, 8, ...

The rule of a certain sequence is k = (2n) - 1. Find the first four terms of the
sequence.
Practice/Homework
Use digits and other symbols to write “The sum of 2 and 3 is less than the product
of 2 and 3.”

Replace the square with the proper comparison symbol:
3-4☐4-3

Simplify: 436 - 630

Use words to describe the rule of the following sequence. Then find the next three
terms: 1, 2, 4, 8, ...

The rule of a certain sequence is k = (2n) - 1. Find the first four terms of the
sequence.



                      Homework: page 30 (1-30 evens)

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Ln3&4

  • 1. Problem of the Day Simon sees seven dots on three faces of a standard number cube (dice). Find the number of dots on the faces he cannot see.
  • 2. Unknown Numbers in Addition, Subtraction, Multiplication, Division Lesson 3
  • 3. Answers to WP 2 2. $0.04; 4 cents 16. 27 4. subtraction 18. $37.50 6. 5x3=15, 3x5=15, . . . 20. 2639 8. $5.21 22. 56,000 10. $3.75 24. 120 12. $4.37 26. $13.50 14. 207 28. 15, 54, 6, 21 30. dividend/ divisor=quotient
  • 4. LN 3: Unknown Numbers How do you use what you know to find out what you don’t know? Thinking Blocks
  • 5. LN 3: Unknown Numbers Vocabulary equation
  • 6. LN 3: Unknown Numbers If we have an addition equation, how do you find an unknown? If we have an subtraction equation, how do you find an unknown? If we have an multiplication equation, how do you find an unknown? If we have an division equation, how do you find an unknown?
  • 7. LN 3: Unknown Numbers Find the unknown in the equations: x + 53 = 75 x - 24 = 17 3y = 24 x/5 = 7
  • 8. Number Line and Sequences Lesson 4
  • 9. Vocabulary compare comparison symbol geometric sequence integers negative numbers number line origin perfect squares positive numbers sequence terms
  • 10. Did You Know..... Like God, the number line also has no formal beginning, because there are an infinite number of negative numbers that are smaller than zero, just as there are also an infinite number of fractions between zero and one. In the same way that God Himself is without end, so too is there no formal end to the number line.
  • 11. Number Line and Sequences Sketch a number line on your paper showing the origin, tick marks, and integers. Plot the points corresponding to the numbers 0, 1, -2, -5 on the number line. What will always be true when you plot numbers on a number line? Show 4 + 1 on a number line. Show 2 - 6 on a number line.
  • 12. Number Line and Sequences What is the rule for this sequence: 1, 4, 9, 16, ...? Find the next three terms in the sequence. Using five terms, show an arithmetic sequence. Using five terms, show a geometric sequence. Using the rule k = 3n, find the first four terms.
  • 13. Practice/Homework Use digits and other symbols to write “The sum of 2 and 3 is less than the product of 2 and 3.” Replace the square with the proper comparison symbol: 3-4☐4-3 Simplify: 436 - 630 Use words to describe the rule of the following sequence. Then find the next three terms: 1, 2, 4, 8, ... The rule of a certain sequence is k = (2n) - 1. Find the first four terms of the sequence.
  • 14. Practice/Homework Use digits and other symbols to write “The sum of 2 and 3 is less than the product of 2 and 3.” Replace the square with the proper comparison symbol: 3-4☐4-3 Simplify: 436 - 630 Use words to describe the rule of the following sequence. Then find the next three terms: 1, 2, 4, 8, ... The rule of a certain sequence is k = (2n) - 1. Find the first four terms of the sequence. Homework: page 30 (1-30 evens)

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