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Multiplication strategies

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Intros
Lessons
  1. Introduction to Multiplication Strategies:
  2. Using addition and arrays to understand multiplication
  3. Breaking down multiplication facts into smaller groupsr
  4. A product can be found using a smaller product and a sum
  5. A product can be found using a bigger product and a difference
  6. Patterns to know for memorizing multiples of 9
  7. Finger method of 9 times tables
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Examples
Lessons
  1. Understanding products using smaller products
    Turn the product into the sum of two smaller group products.
    1. 8 × 4 = (5 × 4) + ( __ × 4)
      \qquad \qquad = _____ + _____
      \qquad \qquad = _______
    2. 12 × 12 = (10 × 12) + ( __ × 12)
      \qquad \qquad = _______ + _______
      \qquad \qquad = _______
    3. 20 × 35 = (10 × 35) + ( __ × 35)
      \qquad \qquad = _______ + _______
      \qquad \qquad = _______
  2. Describing multiplication array models - 1
    Fill in the blanks to describe:
    1. the product shown in the array and
    2. the sum written with the smaller product

    1. Multiplication Strategies

    2. Multiplication Strategies
  3. Describing multiplication array models - 2
    Fill in the blanks to turn the product into a smaller product and sum.
    Use an array model to help fill in the blanks.
    1. 5 × 3 = ( __ × 3) + 3
      \qquad \qquad = _______ + 3
      \qquad \qquad = _______
    2. 11 × 12 = ( __ × 12) + __
      \qquad \qquad = _______ + ____
      \qquad \qquad = _______
  4. Multiplication and array models with subtraction
    Fill in the blanks to turn the product into a bigger product and a difference.
    1. 9 × 6 = ( __ × 6) - 6
      \qquad \qquad = _______ + ____
      \qquad \qquad = _______
    2. 9 × 27 = ( __ × 27) - 27
      \qquad \qquad = _______ - ____
      \qquad \qquad = _______
  5. Relating multiplication and addition concepts
    Find the answer using the given product.
    1. If 6 × 86 = 516 , what is 7 × 86 = ?
    2. If 10 × 53 = 530 , what is 9 × 53 = ?
  6. Multiplication with 9-times tables strategy: word problems
    Use the finger method for 9-times tables to solve.
    1. If you put down the fourth finger, what is the 9-times tables multiplication sentence that is represented?
    2. If you put down the fourth finger, it represents a 9-times table fact. What finger do you need to put down for the opposite answer (when the answer's digits are flipped/mirrored)? Write the multiplication sentence for the 9-times table fact with the opposite answer
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Practice