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12 wrz 2019 · Find solutions to various Calculus II problems on integration, improper integrals, applications, parametric equations and polar coordinates. Each problem has a link to the solution page and a brief description of the material covered in the notes.
- Tangent, Normal and Binormal Vectors
Section 12.8 : Tangent, Normal and Binormal Vectors. In this...
- Arc Length With Vector Functions
In this section we will extend the arc length formula we...
- Estimating The Value of a Series
So, that is how we can use the Integral Test to estimate the...
- Arc Length and Surface Area Revisited
The problems arise because we have quite a few \(ds\)’s that...
- Hydrostatic Pressure and Force
Section 8.4 : Hydrostatic Pressure and Force. Find the...
- Approximating Definite Integrals
In this section we will look at several fairly simple...
- Parametric Equations and Polar Coordinates
Chapter 9 : Parametric Equations and Polar Coordinates. In...
- Parametric Equations and Curves
Section 9.1 : Parametric Equations and Curves. To this point...
- Tangent, Normal and Binormal Vectors
16 lis 2022 · Solve integrals using the integration by parts method with step-by-step solutions. See examples of integrals with trigonometric, exponential, and polynomial functions.
Find problem sets that accompany each section and module of the Calculus II course. Practice your quantitative-reasoning skills and apply the concepts of integration, differential equations, sequences and series, power series, and parametric equations.
Calc II: Practice Final Exam 1 PART I. Integration. 1. Compute the following integrals. (a) Z (lnx)2dx Integrate by parts twice, the rst time choose: f= (lnx)2; g= 1 and the second time choose: f= lnx; g= 1: Then Z (lnx)2dx= x(lnx)2 2 Z x lnx x dx= x(lnx)2 2fxlnx Z x 1 x dxg= x(lnx)2 2xlnx+ 2x+ C: (b) Z dx x2 p 4x2 + 1 Perform the trig ...
This playlist contains step-by-step problem solving videos for all of the standard problems in a calculus 2. Problems include: area, volume, arc length, surf...
16 lis 2023 · Offering detailed solutions, multiple methods for solving problems, and clear explanations of concepts, this hands-on guide will improve students’ problem-solving skills and foster a solid understanding of calculus, which will benefit them in all of their calculus-based courses.
Calculus II Final Exam Practice Problems 1. (a) Sketch the conic section. Find and label any foci, vertices, and asymptotes. (x−3) −9y2 =36 (b) Find the equation of the ellipse with foci (0, 2) and semi-major axis length 3. 2. (a) Find the area of one petal of the rose r = 4sin(3 ).
