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AP Calculus BC

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Created by Ixpoe Last updated Mon, 23-Aug-2021 English
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The Advanced Placement Program in science is under the course of the College Examination Board. Analytics BC is an entire year school math class. As well as acquiring experience with the premise procedures of differential and fundamental analytics and their applications, the extended substance of the BC schedule permits understudies to contemplate successions and series. Extra information on the hypothetical devices of analytics is likewise required.

Scores depend on the quantity of inquiries addressed effectively. no focuses are deducted for wrong answers. No focuses are granted for unanswered inquiries. Hence, you should address each question, regardless of whether you need to figure. 

For the Free Response segment, all issues are given equivalent weight, yet the individual pieces of a specific issue are not really given equivalent weight. You ought not invest a lot of energy on any one issue.

At the point when your three or more long stretches of testing are up, your test is requested reviewing. The various decision parts are dealt with by a machine, while qualified perusers—current and previous math instructors and educators—grade your reactions to Section II. After a bit of a stand by, your composite score will show up. Your outcomes will be set into one of the accompanying classifications, investigated a five-point scale (comparative with getting school credit or progressed arrangement):

5 = Extremely well qualified

4 = Well qualified

3 = Qualified

2 = Possibly qualified

1 = No recommendation

Numerous universities and colleges will give you school acknowledgment for a score of 3 or higher, yet some require a 4 or a 5. 

The AP Calculus BC test covers similar themes as the AB test just as the accompanying:-

  • Derivatives of vector-valued functions, parametric functions, and functions expressed in polar coordinates.
  • Analysis of polar graphs using derivatives.
  • Velocity, speed, and acceleration for vector-valued or parametric functions.
  • Euler’s method.
  • Improper integrals.
  • Integration by parts and the method of partial fractions.
  • Displacement, distance, and position of a particle moving according to a vector-valued or parametric function.
  • Areas bounded by polar curves.
  • Length of a parametric curve.
  • Logistic growth model.
  • Sequences and Series — covergence and divergence.
  • Common series such as the p-series, geometric series, and harmonic series.
  • Absolute versus conditional convergence.
  • Taylor polynomials and approximation.
  • Lagrange error bound.
  • Taylor series and power series. Radius and interval of convergence.


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