简单的说，学好微积分（数学分析）是一个毁灭自己的先天直觉然后重新塑造一个后天直觉。
转变思维永远不是简单，但是不转变，贪图一时的捷径只是饮鸩止渴罢了。高中的时候，我一个同学很背单词的时候喜欢用汉字去拼那些单词的发音，还喜欢学各种解题技巧，这个时候我和他的成绩是一样的。
国外的老师较为看重学生homework的完成情况，对于同学们来说，完成一门科目作业并获得不错的成绩是尤为重要的事情。但对于不少同学来说，在自身英语说存在局限的情况下，当数学基础较为薄弱时，微积分作业的难度一下子就提升了，很难独立完成微积分作业。Calculus-do™提供的专业微积分代写能为大家解决所有的学术困扰，我们不仅会帮大家完成作业，还提供相应的数学知识辅导课程，以此来提高同学们学习能力。
我们提供的econ代写服务范围广, 其中包括但不限于:
- 单变量微积分
- 多变量微积分
- 傅里叶级数
- 黎曼积分
- ODE
- 微分学
微积分网课代修|AP微积分代写AP calculus辅导|THE COURSES
Calculus $\mathrm{AB}$ and $\mathrm{BC}$ are both full-year courses in the calculus of functions of a single variable. Both courses emphasize:
(1) student understanding of concepts and applications of calculus over manipulation and memorization;
(2) developing the student’s ability to express functions, concepts, problems, and conclusions analytically, graphically, numerically, and verbally, and to understand how these are related; and
(3) using a graphing calculator as a tool for mathematical investigations and problem-solving.
Both courses are intended for students who have already studied college-preparatory mathematics: algebra, geometry, trigonometry, analytic geometry, and elementary functions (linear, polynomial, rational, exponential, logarithmic, trigonometric, inverse trigonometric, and piecewise). The $\mathrm{AB}$ topical course outline that follows can be covered in a full high-school academic year even if some time is allotted to studying elementary functions. The BC course assumes that students already have a thorough knowledge of all the topics noted above.
微积分网课代修|AP微积分代写AP calculus辅导|TOPICS THAT MAY BE TESTED ON THE CALCULUS AB EXAM
- Functions and Graphs
Rational, trigonometric, inverse trigonometric, exponential, and logarithmic functions. - Limits and Continuity
Intuitive definitions; one-sided limits; functions becoming infinite; asymptotes and graphs; limit of a quotient; $\lim _{\theta \rightarrow 0} \frac{\sin \theta}{\theta}$; estimating limits using tables or graphs.Definition of continuity; kinds of discontinuities; theorems about continuous functions; Extreme Value and Intermediate Value Theorems.
- Differentiation
Definition of derivative as the limit of a difference quotient and as instantaneous rate of change; derivatives of power, exponential, logarithmic, trig and inverse trig functions; product, quotient, and chain rules; differentiability and continuity; estimating a derivative numerically and graphically; implicit differentiation; derivative of the inverse of a function; the Mean Value Theorem; recognizing a given limit as a derivative. - Applications of Derivatives
Rates of change: slope; critical points; average velocity; tangents and normals; increasing and decreasing functions; using the first and second derivatives for the following: local (relative) max or min, inflection points, curve sketching, global (absolute) max or min and optimization problems; relating a function and its derivatives graphically; motion along a line; local linearization and its use in approximating a function; related rates; differential equations and slope fields. - The Definite Integral
Definite integral as the limit of a Riemann sum; area; definition of definite integral; properties of the definite integral; Riemann sums using rectangles or sums using trapezoids; comparing approximating sums; average value of a function; Fundamental Theorem of Calculus; graphing a function from its derivative; estimating definite integrals from tables and graphs; accumulated change as integral of rate of change. - Integration
Antiderivatives and basic formulas; antiderivatives by substitution; applications of antiderivatives; differential equations; motion problems. - Applications of Integration to Geometry
Area of a region, including between two curves; volume of a solid of known cross section, including a solid of revolution. - Further Applications of Integration and Riemann Sums
Velocity and distance problems involving motion along a line; other applications involving the use of integrals of rates as net change or the use of integrals as accumulation functions; average value of a function over an interval. - Differential Equations
Basic definitions; geometric interpretations using slope fields; solving first-order separable differential equations analytically; exponential growth and decay.
微积分网课代修| AP微积分代写AP calculus辅导| THE COURSES
微积分AB和BC都是单个变量函数微积分的全年课程。两门课程都强调：
（1）学生对微积分概念和应用的理解，而不是操纵和记忆;
（2）培养学生以分析，图形，数字和口头方式表达功能，概念，问题和结论的能力，并理解这些功能，概念，问题和结论之间的关系;
（3）使用图形计算器作为数学调查和解决问题的工具。
这两门课程都面向已经学习过大学预科数学的学生：代数，几何，三角学，解析几何和初等函数（线性，多项式，有理数，指数，对数，三角，反三角和分段）。这AB下面的主题课程大纲可以在整个高中学年中涵盖，即使分配了一些时间学习基本功能。BC课程假设学生已经对上述所有主题有透彻的了解。
微积分网课代修| AP微积分代写AP calculus辅导| TOPICS THAT MAY BE TESTED ON THE CALCULUS AB EXAM
- 函数和图形有理函数
、三角函数、反三角函数、指数函数和对数函数。 - 限制和连续性
直观的定义;片面限制;函数变得无限;渐近线和图形;商的极限;limi→0sini i i;使用表格或图形估计极限。连续性的定义;不连续性的种类;关于连续函数的定理;极值和中间值定理。
- 微分
导数的定义是差商的极限和瞬时变化率;幂、指数、对数、三角函数和反三角函数的导数;产品、商和链规则;可微性和连续性;以数字和图形方式估计导数;隐性分化;函数逆的导数;均值定理;将给定的极限识别为导数。 - 衍生品
变化率的应用：斜率;关键点;平均速度;切线和法线;增加和减少功能;将第一导数和第二导数用于以下值：局部（相对）最大值或最小值，拐点，曲线草绘，全局（绝对）最大值或最小值和优化问题;以图形方式关联函数及其导数;沿直线的运动;局部线性化及其在近似函数中的应用;相关费率;微分方程和斜率场。 - 定积分
定积分 作为黎曼和的极限;面积;定积分的定义;定积分的性质;黎曼使用矩形求和或使用梯形求和;比较近似和;函数的平均值;微积分基本定理;从其导数绘制函数;从表格和图形中估计确定的积分;累积变化作为变化率的积分。 - 整合
反导数和基本公式;通过替代进行反导数;抗衍生物的应用;微分方程;运动问题。 - 积分在一个区域的几何
区域中的应用，包括两条曲线之间的应用;已知横截面的固体的体积，包括旋转的固体。 - 积分和黎曼求和
速度和距离问题的进一步应用涉及沿线的运动;涉及使用汇率积分作为净变化或使用积分作为累积函数的其他应用;函数在某个区间内的平均值。 - 微分方程
基本定义;使用斜率场的几何解释;解析求解一阶可分微分方程;指数增长和衰减。
微积分网课代修|AP微积分代写AP calculus辅导 请认准UprivateTA™. UprivateTA™为您的留学生涯保驾护航。