Integrate [ (1 + cos^2x)/(cos^2x)] evaluate from 0 to Pi/4
Hi, I've attached 2 questions in one file. Thanks. Question 1 hints: Hint 1: you have a process Y and a function, the first instinct should be to try Ito. Hint 2: what would the SDE of a martingale look like? Look at attached lecture note. Question 2 hint: Hint: use the integral version of Ito's formula.
Evaluate Int of sin^2 q dq ... [See attached question file for equation.]
Please show in detail how to solve the following area problem. Thank you. Let R be the region bounded by the graphs of f(x) = 4 - x^2/4 +8x Y =2, x-axis, y = -3
1. Write a Reimann sum and then a definite integral representing the volume of the region, uisng the slice show. Evaluate the integral exactly. ... 2. Find the volume of a sphere of radius r by slicing. ... [See attachment for questions.]
1. Write arctan ... 2. Evaluate the integrals ... 3.Use integration by parts twice to find ... [See the attached questions file.]
#4 in attached problem set (see attachment). 4. Find the work done by the force field F(x, y, z) = -zi + yj + xk in moving a particle from the point (3, 0, 0) to the point (0, pi/2, 3) along: (a) a straight line (b) the helix x = 3cos(t), y = t, z = 3sin(t).
Find the mass of the tetrahedron with vertices (0,0,0), (0,1,0), (3,0,0), and (0,1,4) with density f(x,y)= xy using iterated integral the instructor said that the integral needs to be divided into 2 integrals
Please show in detail how to solve the following indefinite integral. Thank you.
Please show in detail how to solve the following indefinite integral. Thank you. ∫sin^3(x)cos^19(x)dx
Please show in detail how to solve the following indefinite integral. integral (x^2/(sqrt(16-x^2))dx Please see attachment for proper formatting.
Give an iterated integral describing the volume of a unit cube (side length 1) in cylindrical and spherical coordinates.. I just need the integral and a short explanation, I do not need them solved.
Integration - [See attachment for equations.]
Integraiton - (4) Ů e^-x dx ... [See attached file for equations.]
See attached file for full description 1. Express the distance between the point (3, 0) and the point P(x, y) of the parabola y = x^2 as a function of x. 2. Find a function f(x) = x^k and a function g such that f(g(x)) = h(x) = sqrt(3x +x^2). 3. Find the trigonometric limit: lim(x->0) (x - tan2x)/sin2x 4. Given f(x)
See attachment for equation
Improper Integrals of Certain Functions over (- infinity, infinity) Please check attached file. Please provide the detailed explanation.
Improper Integrals of Certain Functions over (- infinity, infinity) Please check attached file. Please provide the detailed explanation. Let f(z)=P(z)/Q(z) be a rational function where...
Find antiderivatives and Integrals. ... [See the attached questions file.]
1. true or false the area of the region by y=x, y=1/x, x=2 is 3/2-ln(2) 2. find the area of the region bounded by y=-x^2+6x y=-x+6
Please show all steps Thank you 1) Divide 2x6 - x4 -3x2 + 7 by (x - 2). What is the sum of the remainder and the x^4 coefficient of the result? 2) Integrate: 2x(x2 + 3)4dx
7. Calculate per series the integral a 1. Is the result extendible to the values of a < 1? Justify.
See the attached file for full description. 26. Evaluate the triple integral, where E is bounded by the planes y = 0, z = 0, x + y = 2 and the cylinder y^2 + z^2 =1 in the first octant. Find the volume of the given solid 30. Under the surface z = x^2y and above triangle in the xy-plane with vertices (1, 0), (2, 1), and (4
See attached Evaluate the integrals.... Show, using binomial expansion, that ....
See attached Evaluate the following integrals...
Solve the attached differential equation by numerical integration.
Step by step detailed solution is provided to explain the concept of integration by substitution.
Prove the sides are equal. See attachment.
Use spherical coordinates (iterated triple integral) to find the volume of the solid in the first octant whose shape is determined by the graph of the cone z=sqrt(x^2+y^2), the cylinder x^2+y^2=1 and the coordinate planes. NOTE: Please see attachment for original problem (question #4)and work i have done on it so far.