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Exponent Laws & Exponential Equations
Exponents and Logs 1 Suggested Practice Haese & Harris 3rd Ed (on Moodle) Chapter 3: pages 84 – 94 Exercises: 3B, 3C, (3D) 3E
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Exponential Expressions
An exponential expression is anything that takes the form: Read as “a to the power of n ” or simply “a to the n ” Where “a” is the base “n” is the power or the exponent or index, and it is the variable
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Laws of Exponents (Rules of Indices)
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More Laws of Exponents
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Simplify the following (factor or express as a single fraction, or a single term):
b.. d.. c..
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Exponential Equations
The general form of an exponential equation is: Where a and b are constants and x is the variable Steps for solving an exponential equation: Solve for x: bx = N Step 1: Express the number N in the form bnumber Step 2: Write the equation bx = bnumber Step 3:Equate exponents, x = number
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Solve the following exponential equations (solve for “x”):
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Property of Equality for Exponential Equations
If an equation has the form then In other words… If the bases are _______, the exponents are ________ (b >0, b ≠ 1) Example: Solve:
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