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Pre-Calculus Name: Date: "A polynomial of odd degree with real coefficients has at least one real zero" To begin with a polynomial of odd degree is that graphical polynomial that has it ends behaves like cubic and these ends tend to head off in opposite directions. To as an example and the solution is all real numbers both in the domain and in the range.The coefficients of the equation are also real numbers and consequently it proofs that a polynomial which has an odd degree with real coefficients has at least one real zero. [...]
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Instructions: Please explain to the class what "A polynomial of odd degree with real coefficients has at least one real zero" means. Be sure to provide examples in your answers. Respond to your classmate's answer by adding correct and relevant information. Grading Criteria: Correctly answer the question 20 Include one relevant and accurate example in your answer 20 Add correct and relevant information to a classmate's answer 20 Explain why a classmate's answer is right or wrong 20 Ask a classmate a meaningful question 20
Subject Area: Mathematics
Document Type: Dissertation Proposal
