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7-1 Zero and Negative Exponents

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1 7-1 Zero and Negative Exponents

2 Zero and Negative Exponents
Zero as an Exponent: For every nonzero number a, π‘Ž 0 =1 Example: 4 0 =1, βˆ’3 0 =1, =1 Negative Exponent: For every nonzero number a and integer n, π‘Ž βˆ’π‘› = 1 π‘Ž 𝑛 Example: 7 βˆ’3 = , βˆ’5 βˆ’2 = 1 βˆ’5 2 𝟎 𝟎 =𝑼𝑡𝑫𝑬𝑭𝑰𝑡𝑬𝑫, and 0 to any negative exponent is also UNDEFIENED!

3 Problem 1: Simplifying Powers
What is the simplified form of each expression? 9 βˆ’2 (βˆ’3.6) 0 6 βˆ’1 4 βˆ’3

4 Problem 2: Simplifying Exponential Expressions
An algebraic expression is in simplest form when powers with a variable base are written with only positive exponents! What is the simplified form of the expression: 5 π‘Ž 3 𝑏 βˆ’2

5 What is the simplified form of the expression:
1 π‘₯ βˆ’5 π‘₯ βˆ’9 𝑛 βˆ’5 π‘š 2

6 Problem 3: Evaluating an Exponential Expression
When you evaluate an exponential expression, you can simplify the expression before substituting values for the variables. What is the value of 3 𝑠 3 𝑑 βˆ’2 for 𝑠=2 π‘Žπ‘›π‘‘ 𝑑=βˆ’3

7 Problem 4: Using Exponential Expression


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