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Write each trinomial in standard form. (a) 1-x+x² (a) 1 -x + x² = (b) 11n+n²+3

Write each trinomial in standard form. (a) 1-x+x² (a) 1 -x + x² = (b) 11n+n²+3

Algebra and Trigonometry (6th Edition)
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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**Writing Trinomials in Standard Form** This exercise requires you to rewrite trinomials in standard form. The standard form of a polynomial arranges the terms in descending order of their exponents. **Problem Set:** (a) \(1 - x + x^2\) (b) \(11n + n^2 + 3\) **Instructions:** 1. **Trinomial (a):** - Original Form: \(1 - x + x^2\) - To write in standard form, rearrange terms by descending power of \(x\): \[ x^2 - x + 1 \] 2. **Trinomial (b):** - Original Form: \(11n + n^2 + 3\) - Rearrange terms by descending power of \(n\): \[ n^2 + 11n + 3 \] Each trinomial is presented with a box where students are expected to fill in the rearranged expression in standard form. Remember that the exponents decrease from left to right, starting with the highest.
Transcribed Image Text:**Writing Trinomials in Standard Form** This exercise requires you to rewrite trinomials in standard form. The standard form of a polynomial arranges the terms in descending order of their exponents. **Problem Set:** (a) \(1 - x + x^2\) (b) \(11n + n^2 + 3\) **Instructions:** 1. **Trinomial (a):** - Original Form: \(1 - x + x^2\) - To write in standard form, rearrange terms by descending power of \(x\): \[ x^2 - x + 1 \] 2. **Trinomial (b):** - Original Form: \(11n + n^2 + 3\) - Rearrange terms by descending power of \(n\): \[ n^2 + 11n + 3 \] Each trinomial is presented with a box where students are expected to fill in the rearranged expression in standard form. Remember that the exponents decrease from left to right, starting with the highest.
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