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a b c b c/a 3/ 4 • x • 1st - Determine which part of the exponent is the power and which is the root : remember - POWER/ROOT – So, in this example”3” is the power & “4” is the root • 2nd - Now you are ready to write your radical – 4 x3 8 x5 • • 1st - Determine which part of the radical is the power and which is the root – So, in this example”5” is the power & “8” is the root • 2nd - Now you are ready to write your rational exponent – (power/root) – 5/8 x 1) 2) 3) 4) 5) 6) When multiplying exponents – you add them When taking exponents to another power - you multiply them When taking a product to a power - you distribute the exponent to each variable When you have a negative exponent - you take its reciprocal - When the exponent is 0, whatever number is being taken to the zero power is 1 When you divide exponents - you subtract the exponent in the numerator with the exponent in the denominator When you take a fraction to a power - you distribute the exponent to both the numerator and the denominator the denominator (numbers correspond w. the previous slide) xyz 5 2 4 6 x y z 2/5 4/5 Convert the radical to 3 separate exponents 6/5 (this is the farthest you can go because you cannot multiply different bases) y 2/5 3/4 Distribute exponential fraction to the exponential fraction inside of the parenthesis y 6/20 simplify y 3/10 turn the rational exponent into a radical (power/root) 10 y 3 YOUR DONE :-) 3 2 3 3 1/ 3 (2 ) (2 3/1 1/ 3 ) 2 2 1 Convert the radical to an exponent Change the exponent in the parenthesis to a exponential fraction Multiply the exponential fractions The product of the exponents is 1, which means the base remains the same