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|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|TOPICS THAT MAY BE TESTED ON THE CALCULUS BC EXAM
Any of the topics listed above for the Calculus $\mathrm{AB}$ exam may be tested on the $\mathrm{BC}$ exam. The following additional topics are restricted to the $\mathrm{BC}$ exam.
Functions and Graphs
Parametrically defined functions; polar functions; vector functions.Limits and Continuity
No additional topics.
Differentiation
Derivatives of polar, vector, and parametrically defined functions; indeterminate forms; L’Hôpital’s rule.
Applications of Derivatives
Tangents to parametrically defined curves; slopes of polar curves; analysis of curves defined parametrically or in polar or vector form.
The Definite Integral
Integrals involving parametrically defined functions.
Integration
By parts; by partial fractions (involving nonrepeating linear factors only); improper integrals.
Applications of Integration to Geometry
Area of a region bounded by parametrically defined or polar curves; arc length.
Further Applications of Integration and Riemann Sums
Velocity and distance problems involving motion along a planar curve; velocity and acceleration vectors.
Differential Equations
Euler’s method; applications of differential equations, including logistic growth.
Sequences and Series
Definition of series as a sequence of partial sums and of its convergence as the limit of that sequence; harmonic, geometric, and p-series; integral, ratio, and comparison tests for convergence; alternating series and error bound; power series, including interval and radius of convergence; Taylor polynomials and graphs; finding a power series for a function; MacLaurin and Taylor series; Lagrange error bound for Taylor polynomials; computations using series.
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；渐近线和图表；商的限制；林一世→0罪一世一世;使用表格或图表估计限制。
连续性的定义；各种不连续性；关于连续函数的定理；极值和中值定理。
- 微分
导数的定义是差商的极限和瞬时变化率；幂函数、指数函数、对数函数、三角函数和反三角函数的导数；乘积、商和链式规则；可区分性和连续性；以数字和图形方式估计导数；隐分化; 函数逆的导数；中值定理；将给定的极限识别为导数。 - 衍生品
的应用 变化率：斜率；临界点；平均速度; 切线和法线；增加和减少功能；对以下问题使用一阶和二阶导数：局部（相对）最大值或最小值、拐点、曲线草图、全局（绝对）最大值或最小值以及优化问题；以图形方式关联函数及其导数；沿直线运动；局部线性化及其在逼近函数中的应用；相关费率；微分方程和斜率场。 - 定
积分作为黎曼和的极限的定积分；区域; 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；比较近似总和；函数的平均值；微积分基本定理；从其导数绘制函数；从表格和图表中估计定积分；累积变化作为变化率的积分。 - 积分
反衍生物和基本公式；替代抗衍生物；抗衍生物的应用；微分方程; 运动问题。 - 将积分应用于
区域的几何区域，包括两条曲线之间；已知横截面的实体的体积，包括旋转实体。 - 积分和黎曼和的进一步应用
涉及沿线运动的速度和距离问题；其他涉及将利率积分用作净变化或将积分用作累积函数的应用；一个函数在一个区间内的平均值。 - 微分方程
基本定义；使用坡度场的几何解释；解析求解一阶可分微分方程；指数增长和衰退。
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 BC EXAM
微积分上面列出的任何主题一个乙考试可能会在乙C考试。以下附加主题仅限于乙C考试。
函数和图形
参数定义的函数；极性函数；向量函数。极限和连续性
没有额外的话题。
差异化
极坐标、向量和参数定义函数的导数；不确定的形式；L’Hôpital 的规则。
衍生品的应用
参数定义曲线的切线；极曲线的斜率；分析以参数或极坐标或矢量形式定义的曲线。
定积分
涉及参数定义函数的积分。
一体化
按零件；通过部分分数（仅涉及非重复线性因子）；不正确的积分。
几何积分的应用
由参数定义或极曲线界定的区域面积；弧长。
积分和黎曼和的进一步应用
涉及沿平面曲线运动的速度和距离问题；速度和加速度向量。
微分方程
欧拉方法；微分方程的应用，包括逻辑增长。
序列和系列
将级数定义为部分和的序列，并将其收敛性定义为该序列的极限；谐波、几何和 p 系列；用于收敛的积分、比率和比较测试；交替序列和误差界；幂级数，包括收敛区间和半径；泰勒多项式和图；找到函数的幂级数；麦克劳林和泰勒系列；泰勒多项式的拉格朗日误差界；使用系列计算。
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。