this is a differential equation problem. please explain to me in a very detailed way. thanks!
This is a differential equation problem. please explain to me in a very detailed way. thanks!
please help with b and c very neat and explain please! thanks II b. ASSUME the Differential Equation: dx dt -(wº)x. 1 SOLVE That is determine a function x = f(t) which satisfies the above. 2. CHECK Show that your function to the above dif. eq. is, indeed, a solution. c ASSUME A = 5 + 5 + 5 B=j- C = -101 D= 2 COMPUTE A B = ? AXB = ? A (EX) = ? DAX (CXB) =...
Please help me with a very detailed and a step by step approach to this transformation problem. A very self-explanatory solution will help. a) It is about finding the joint distribution (it could be pdf, cdf, mgf, etc.) The easiest one would be preferred. b) It is about identifying the distribution Suppose that X1,.., xn vid N(0,1). Define k-1 Xx= x;, for k = 2, ..., n. (a) What is the joint distribution of (X2 – X2, X3 – X3,...,...
problem 1, 2-1, 2-2, 3, 4 and f is nonnegative A strange way of differential equation solving without know- ing the Fundamental Theorem of Calculus. ! 忑(x) = f(x), 0 < x < 1, Consider a differential equation where f : [0, 1] → R be in C(0,1)) We prove that there is a solution u e C(a,b) of this differential equation without using the fundamental theorem of calculus but using that any continuous function is a limit of piecewise...
Could you please very detailed and color-coded explain to me what is happening, (VERY DETAILED,please) 13 4) [10 pts.] Identify the hybridization of the atoms involved (s, sp, sp, sp) and the type of bond (o, n) for each of the bonds indicated by an arrow of the compound below. SP2-Sp 3 S-5P ench H CH3 Selegiline (fights effects of Parkinson's Disease) N H3C 5-sp H H SP- Sp SP-Sp
please help me with these. Thanks. 4. Use implicit differentiation to find an equation of the tangent line to the graph y2 + In xy = 2 of at the point (e, 1) )(-5) using formula for the derivative of the inverse 5. Consider f(x) = x + 3x - 1. Find (f function. 6. Consider the following function and its inverse f(x) = x-4 f(x) = x2 +4, point (5,1) point (1,5) x20 a) Graph both functions on the...
please help me solve the differential equation HW Set 2: Problem 13 Next Problem Problem List Previous Problem (1 point) Solve the following differential equation: sin())da = (4ry + 2y cos(x))dy. (3 constant. help (formulas) Preview My Answers Submit Answers You have attempted this problem 0 times. You have unlimited attempts remaining Email instructor E e rch HW Set 2: Problem 13 Next Problem Problem List Previous Problem (1 point) Solve the following differential equation: sin())da = (4ry + 2y...
I ALREADY SOLVED THIS! I WANT SOMEONE TO GIVE A DETAILED ANSWERS LIKE VERY DETAILED SOLUTION! ALSO, VERIFY ANSWER WHETHER IT IS RIGHT OR WRONG! I ONLY WANT ACCURATE DETAILED CORRECT ANSWER! WRONG AND SHORT ANSWERS WILL BE DOWNVOTED & REPORTED! + 4) Consider the polynomial p(x) = -2x – 5x +x* + 10x + 4x2 – 5x – 3, which can be written in factored form as p(x) = -(2x + 3)(x - 1)(x + 1)2 a. Describe the...
Please help (1 point) In this problem we consider an equation in differential form M dx + N dy-0 (- (xy' +y)) dx + (- (x2y + x))dy 0 Find If the problem is exact find a function F(x, y) whose differential, d F(x, y) is the left hand side of the differential equation. That is, level curves F(x, y C, give implicit general solutions to the differential equation. If the equation is not exact, enter NE otherwise find F(x,...
Help me solve this! #1. Find a partial differential equation which is satisfied by the following family of functions u(x, y) = xy f(x - ay), where a is any constant, and f is any differentiable functions of a single variable.
Using the Laplace transform, solve the partial differential equation. Please with steps, thanks :) Problem 13: Solving a PDE with the Laplace Transform Using the Laplace transform, solve the equation 山 given the initial and boundary conditions a(x, 0)=1 ifx> 0, u(0, t) -1 if t 2 0. Problem 13: Solving a PDE with the Laplace Transform Using the Laplace transform, solve the equation 山 given the initial and boundary conditions a(x, 0)=1 ifx> 0, u(0, t) -1 if t...