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I can answer questions from the standard four semester Calculus sequence. I am not prepared for questions on Tensor Calculus. Everything else is welcome. Derivatives, partial derivatives, ordinary differential equations, single and multiple integrals, change of variable, vector integration (Green`s Theorem, Stokes, and Gauss) and applications.
Ph.D. in Mathematics and many years teaching Calculus at state universities.
B.S. , M.S. , Ph.D.
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This is not really a calculus problem. Observe that -4√(2-x) is always less than or equal to zero because √(2-x) is always greater than or equal to 0 . So 0 , which occurs when x=2 , must
Let E(a) be the rate of evaporation when the surface area of the circular region on top is a. We are told that the rate of evaporation is directly proportional to the area. This means that E(a)=ca , for
You want to find S |x|x^2 dx from -1 to 1 and S |x|[sin(x)]^3 / [1+cos(x)] dx from -1 to 1 then add these two values For the first integral , S |x|x^2 dx from -1 to 1 = S |x|x^2
S f(x) dx from 0 to 4 is 10. Make the change of variables x=2y , then dx/dy = 2 and dx = 2 dy . Since y = (1/2)x , the new limits for the integral in the variable y become 0 to 2. We now have 10 = S
Evaluate the natural log of this limit , then raise e to your answer. ln[(x^2+5x+6)/(x^2+2x+3)]^x = xln[(x^2+5x+6)/(x^2+2x+3)] = ln[(x^2+5x+6)/(x^2+2x+3)]/ x^-1 use L'Hospital's Rule and simplify
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