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所在平台: Udemy |
课程主页: https://www.udemy.com/course/kinematics-with-focus-on-one-dimensional-motion/
课程评论：没有评论
课程名称：一维运动学：基础与进阶 课程概述： 本课程面向18岁及以上成人或18岁以下学生的家长/监护人。课程将引导您掌握运动学的基本定义，包括路程、位移、位置矢量、平均速率、平均速度、速率、速度和加速度。每个定义都通过详细的图示和实例进行清晰讲解。 随后，课程将深入探讨运动学中常见的特殊情况——匀加速直线运动。我们将推导匀加速直线运动的运动方程，并对其细节进行透彻的分析。此外，课程还将讨论一维运动学中的各种问题类型。 本课程虽然重点关注一维运动学，但所有定义均以二维和三维运动学为视角，旨在帮助您在未来顺利过渡到更复杂的运动学概念。课程中讨论的问题涵盖了速度-时间、加速度-时间、速度-位置、加速度-速度和加速度-位置等重要关系，并提供相应的例题。 课程广泛运用了向量和微积分知识。建议您在学习本课程前，先完成作者的向量、微分和积分课程。 课程特别强调了图表和基于图表的问题。我们将充分运用微积分概念，如“导数表示斜率”和“积分表示面积”，在图表讲解和问题分析中。 完成本课程后，您将基本掌握一维运动学的全部内容，并为学习二维和三维运动学打下坚实基础。
Note: This course is intended for purchase by adults (above 18 years) or by parents or guardians of students of age below 18 Here you will be introduced to basic definitions of kinematics involving integration which are as follows: distance travelled, displacement, position vector, average speed, average velocity, speed, velocity and acceleration. Each definition is presented very carefully with proper illustrations and examples. This is followed by a discussion on the special case which one often encounters in kinematics namely the case of constant acceleration.. The equations of motion for this case of constant acceleration are derived and their intricacies are thoroughly discussed. This is followed by a discussion on one dimensional kinematics and the types of problems one encounters in them. The focus of this course is mainly on one dimensional kinematics though the definitions are given keeping in view the two and three dimensional kinematics so that at a later stage you can smoothly transition to two dimensional and three dimensional kinematics. The different problems discussed here cover almost all important cases like velocity-time, acceleration-time, velocity-position, acceleration-velocity and acceleration-position relations and questions after giving these relations. I have extensively used vectors and Calculus and I suggest to go through my vectors and differential calculus and integral calculus courses before venturing in to this topic. Special emphasis is given on graphs and graph based problems. The concepts of calculus like "derivative gives slope" and "integration gives area" are used extensively in the discussion on graphs and their problems. After this course you will have basically mastered almost the whole of one dimensional kinematics and ready to take up two dimensional and three dimensional motion
