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Objectives: - to use divisibility rules for 2, 3, 4, 5, 6, 8, 9, and 10 - to identify prime and composite numbers Divisibility Discuss: What does divisibility mean? Divisibility Rules A number is divisible by: 2 3 4 5 6 8 9 10 Examples: if. . . Try These: What numbers are the following divisible by? 128 9410 17,934 270,228 Fill in the missing digit to make each number divisible by the given number. 243,05__; by 9 13,__12; by 8 and by 3 20,71___; by 4 Prime and Composite Numbers Prime number – Composite number – Perfect number Examples: Try These: Tell whether the following is prime, composite or neither. 0 81 41 51 37,311 Objectives: - to find the prime factorization of a composite number Prime Factorization Prime factorization – Examples: Try These: 44 60 100 96 Objectives: - to find the greatest common factor of two or more numbers Greatest Common Factor Greatest common factor – Examples: Try These: 45 and 20 4, 6, and 8 39 and 104 48 and 84 Objectives: - to find equivalent fractions Equivalent Fractions Examples: Try These: With a partner, use your smart pal to complete the following pizza order. 1/4 pepperoni, 1/8 mushroom, 2/16 sausage, 2/8 plain, and 4/16 pepper. Write each fraction as an equivalent fraction with 16 as the denominator. Objectives: - to express fractions in simplest form Fractions in Simplest Form Lowest terms – Examples: Try These: _15_ 40 _16_ 48 _3_ 18 _16_ 20 Objectives: - to read and write mixed numbers - to rename a mixed number as an improper fraction, and vice versa Mixed Numbers and Improper Fractions Mixed number – Improper fraction – Examples: Try These: 4 ¼ 2½ 2 1/8 12/8 15/9 44/6 Objectives: - to estimate whether a given fraction is close to 0, ½, or 1 Fraction Sense Examples: Try These: 13/27 17/28 ¼ ¾