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Part 1Evaluate each expression using the values given in the table.[table] x | minus−3 | minus−2 | minus−1 | 0 | 1 | 2 | 3 ​ f(x) | minus−99 | minus−66 | minus−33 | minus−1 | 33 | 66 | 99 ​ g(x) | 55 | 22 | 0 | minus−1 | 0 | 22 | 55 [/table][table] a.​ (fcircle◦​g)(11​) | b.​ (fcircle◦​g)(negative 1−1​) | c.​ (gcircle◦​f)(negative 1−1​) d. ​(gcircle◦​f)(00​) | e.​ (gcircle◦​g)(negative 2−2​) | f.​ (fcircle◦​f)(negative 1−1​) [/table] Part 1a.​ (fcircle◦​g)(11​)equals=[input]negative 1 −1Part 2b.​ (fcircle◦​g)(negative 1−1​)equals=[input]negative 1 −1Part 3c.​ (gcircle◦​f)(negative 1−1​)equals=[input]5 5Part 4d.​ (gcircle◦​f)(00​)equals=[input]enter your response here

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The problem asks us to evaluate several compositions of functions f and g using the provided tables for f(x) and g(x). First, I will restate the mappings from the tables: - f(x) is defined on x ∈ {−3, −2, −1, 0, 1, 2, 3} with f(−3)=−99, f(−2)=−66, f(−1)=−33, f(0)=−1, f(1)=33, f(2)=66, f(3)=99. - g(x) is defined on x ∈ {−3, −2, −1, 0, 1......Login to view full explanation

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