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Unformatted text preview: is the interval . Now we are ready to find the domain of , which consists of all that satisfy both of the following conditions: Condition 1: is in the domain of , Condition 2: is in the domain of . Because the domain of is , condition 1 is satisfied by all such that . Because the domain of is , the values are always in the domain of . That is, condition 2 is always satisfied. So conditions 1 and 2 are satisfied by all such that . Therefore, using interval notation , the domain of is . The answer is: For additional explanation, see your textbook: Section 2.7: Combining Functions and Domain of : ....
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This note was uploaded on 02/10/2009 for the course MATH 107 taught by Professor Self during the Spring '08 term at Washington State University .
 Spring '08
 Self

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