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4 WARM UP NUMERICAL EXPRESSIONS Evaluate the expression (Lesson 1.3)
9 – 2 ● 2 – 3 1 ● ● 5 – 7 4 ●
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3 WARM UP NUMERICAL EXPRESSIONS Evaluate the expression (Lesson 1.3)
9 – 2 ● 2 – 3 1 ● ● 5 – 7 4 ●
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2 WARM UP NUMERICAL EXPRESSIONS Evaluate the expression (Lesson 1.3)
9 – 2 ● 2 – 3 1 ● ● 5 – 7 4 ●
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1 WARM UP NUMERICAL EXPRESSIONS Evaluate the expression (Lesson 1.3)
9 – 2 ● 2 – 3 1 ● ● 5 – 7 4 ●
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WARM UP NUMERICAL EXPRESSIONS Evaluate the expression (Lesson 1.3)
NUMERICAL EXPRESSIONS Evaluate the expression (Lesson 1.3) 9 – 2 ● 2 – 3 1 ● ● 5 – 7 4 ●
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9/27/2012 2.5 Multiplying Real Numbers
Goal: Multiply real numbers using the rule for the sign of a product. Key Words: Closure property, commutative property, associative property, identity property, property of zero, property of negative one.
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Multiplying Real Numbers
The product of any two numbers is itself a unique real number. We say that the real numbers are closed under multiplication. This fact is called the closure property of real number multiplication. Multiplication by a positive integer can be modeled as repeated addition. EXAMPLE: 3(-2) = (-2) + (-2) + (-2) = -6 This suggests that the product of a positive number and a negative number is NEGATIVE
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Multiplying Real Numbers
-3(-2) = -(3)(-2) = - (-6) = 6 This suggests that the product of two negative numbers is POSITIVE.
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Multiplying Real Numbers
RULES FOR THE SIGN OF A PRODUCT OF NONZERO NUMBERS A product is negative if it has an odd number of negative factors. EXAMPLES: -4(5) = (-3) = -6 4(-1)(2) = -8 A product is positive if it has an even number of negative factors EXAMPLES: -4(-5) = (-3) = 6 -4(-1)(2) = 8
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Multiplying Real Numbers
RULES FOR THE SIGN OF A PRODUCT OF NONZERO NUMBERS A product is NEGATIVE if it has an odd number of negative factors. A product is POSITIVE if it has an even number of negative factors.
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Multiplying Real Numbers
3(-5) -2(4)(5) 9(-1)
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Multiplying Real Numbers
9(-1) -5(7) -4(-6)
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YOUR TURN ASSIGNMENT: WORKBOOK Page 37 #s 1-6 TEXT BOOK
Page 96 #s and
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