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Fundamentals of Physics Extended 12th Edition · Motion Along a Straight Line · Problem 22
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Halliday, Resnick & Walker — Motion Along a Straight Line: Problem 22

The position of a particle moving along the x axis depends on the time according to the equation \(x = ct^2 - bt^3\), where x is in meters and t in seconds. What are the units of (a) constant c and (b) constant b? Let their numerical values be 3.0 and 2.0, respectively. (c) At what time does the particle reach its maximum positive x position? From \(t = 0.0\text{ s}\) to \(t = 4.0\text{ s}\), (d) what distance does the particle move and (e) what is its displacement? Find its velocity at times (f) \(1.0\text{ s}\), (g) \(2.0\text{ s}\), (h) \(3.0\text{ s}\), and (i) \(4.0\text{ s}\). Find its acceleration at times (j) \(1.0\text{ s}\), (k) \(2.0\text{ s}\), (l) \(3.0\text{ s}\), and (m) \(4.0\text{ s}\).

📝 풀이 접근법

구하는 것: (a) constant c and; (b) constant b? Let their numerical values be 3; (c) At what time does the particle reach its maximum positive x

이 문제는 Motion Along a Straight Line 단원의 핵심 개념을 다룹니다. Fundamentals of Physics Extended 12th Edition의 체계적인 풀이 과정을 통해 단계별 분석과 공식 적용을 통해 정답을 도출합니다. 전체 풀이는 솔루션 패스로 확인하세요.

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📘 교재 정보

Fundamentals of Physics Extended · 12th Edition
저자: Halliday, Resnick & Walker
출판사: Wiley
단원: Motion Along a Straight Line