UIC is committed to the most fundamental principles of academic freedom, equality of opportunity, and human dignity involving students and employees. What is the actual function we should be using? They offer support and referrals to callers, as well as telephone crisis interventions; please call Which version of the homework should we turn in? Remember that quizzes will also be used for your attendance check.

Peer answers and help will be also very much appreciated. I’m sort of stuck as to how to approach it. Introduction to vectors The dot product The cross product Vector valued functions Vector valued functions as motions Arc length Curvature Equations of planes Introducing functions of several variables Limits and continuity of functions of several variables Partial derivatives of functions of several variables The chain rule for functions of several variables Directional derivatives and gradient The best linear approximation and tangent planes Critical points for functions of two variables Optimization over a compact set The method of Lagrange multipliers Introduction to double integrals Double integrals over general domains Double integrals in polar coordinates Introduction to triple integrals Triple integrals with respect to cylindrical coordinates Triple integrals with respect to spherical coordinates Change of variables for double and triple integrals Vector fields: You will turn this in before class on Monday, November 24th. Every time you revisit these problems, you can update your understanding score.

You will use the third copy to write the solutions from the board.

In addition, your instructor and TA will be available during their office hours. The given curve does have positive length. Quizzes, homework, exams Quizzes: Dot product, work of force. Changing the order of integration, volumes of regions between 2 surfaces, area of a plane region using double integrals.

## Math 210: Calculus III

Do them enough times so that your understanding hmoework reaches Can someone help me. MyLabMath homework consists of a selection of problems for a particular section of the book. I tried to plug in numbers but it doesn’t work.

By definition, the upper half plane consists of all points whose y coordinate is positive i. Cant you just integrate acceleration to get the velocity vector valued function, iuc then integrate again to get the position vector valued function?

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I got the point by doing the reverse process of the given equation Daniel G. Let me summarize it by saying that you find a vector from the plane to your given point and take its scalar projection onto the normal vector to your plane.

If you check your work properly, you will see that you are missing a sign. Secondly zero divergence does not imply zero flux. Failure to do so without an official waiver of attendance will lead to a grade of F for the course.

One has to note that there are issues here for 6a from the point of view of Physics – it simply does not make any sense to add force to velocity but I would not presume that one should have to allude into deeper Physics for this problem. Once you fold this expression, everything will be known u. Gradient, directional derivative and their applications. Homework for Math In other words they are the level curves of the potential.

Tamer and Nicolas, I already noted on my previous comment that it does not make sense to take the cross product of two equations of lines. You will turn this in before class on Wednesday, October 22th.

The prerequisite is enforced throughout all sections of the course without exceptions. I know if the latter equation means we need need all points in the circle that has a radius of sqrt 5 but I don’t know what the first equation would mean?

## Math 210 Uic Homework – 276232

It helps to draw a diagram- the angle is given and so is the hypotenuse. Please let me know if you have further questions. That is what i homeworkk. Conservative fields, finding potentials, independence of path, FTC for those fields.

# MATH Calculus III

There are only complete and incomplete solutions. Triple integration in cylindrical coordinates. For HW4 5, how do we find the general formula of the derivative of the equation.

Vector surface integrals and the Green-Stokes formula.