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Drill #2 The sum of 18, negative 8, and 5.5.
The quotient of 82 and -4. The square of the product of 2 squared and 3. The difference of negative 16 and negative 5.
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1-1 Variables and Expressions
Objective: To translate verbal expressions into mathematical expressions and vice versa.
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Variables** Definition: Symbols that are used to represent unspecified numbers. Any letter may be used to represent a variable. Examples: d r x t y a b c
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Distance = rate * time If d = r * t complete the following table: d r
? 3 2 6 10
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Algebraic Expression**
An expression that contains at least one variable. Examples:
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Factors and product** Factors: Quantities being multiplied.
Product: The result of multiplication
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Verbal Expression** An expression in English that represents an algebraic expression. Examples: Eight less than a twice a number. Twice a number decreased by eight. The difference of twice a number and eight.
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Words for Addition Words for Subtraction More than Increased by
The sum of Is added to Words for Subtraction Less than Decreased by The difference of Is subtracted from
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Words for Multiplication
The product of Twice (thrice) a number Is multiplied by Words for Division The quotient of Is divided by Fractions (e.g. one third = divided by 3)
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Power, base, and exponent**
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Representations of powers
Symbols Verbal Expression Meaning 5 to the first power 5 5 to the second power or 5 squared 5 * 5 5 to the third power or 5 cubed 5 * 5 * 5 5 to the fourth power 5 * 5 * 5 * 5 3 times a to the fifth power 3 * a * a * a * a * a x to the nth power x * x * x … * x n times
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What happens when we multiply powers?
Why? When we take a power to a power?
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Writing verbal expressions
= 15 (6 + 5) 7 2x + 7
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Writing algebraic expressions
Three times number a the third power A number t decreased by 6 Two more than twice a number x The quotient of r and s
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