
Can you explain me how this is right with the steps, please?

Can you explain me how this is right with the steps, please? B. Let f(t) be...
(1 point) A. Let g(t) be the solution of the initial value problem dy dt with g(1)1 Find g(t) B. Let f(t) be the solution of the initial value problem dy dt with f(0) 0 Find f(t). C. Find a constant c so that solves the differential equation in part B and k(1) 13. cE
(1 point) A. Let g(t) be the solution of the initial value problem dy dt with g(1)1 Find g(t) B. Let f(t) be the solution...
Can somebody please explain to me how to get each arrow of the
nullclines step by step?
dx x(-x-3y150) dt dy=y(-2x - y + 100) dt 5. (a) y 100 150
dx x(-x-3y150) dt dy=y(-2x - y + 100) dt
5. (a) y 100 150
please show all steps , thank you
6. Consider the initial value problem y" + 2y' + 2y = (t – 7); y(0) = 0, y'(0) = 1. a. Find the solution to the initial value problem. (10 points) b. Sketch a plot of the solution for t E (0,37]. (5 points) c. Describe the behavior of the solution. How is this system damped? (5 points)
1 point) Let a and b be constants, and let Let f(t,) . Then f is a smooth function of variables t and z, and frz Let z-W be a Wiener process. The goal is apply Ito's lemma in the form, to find a stochastic differential equation that is satisfied by Y = f(t, z) After applying Ito's lemma, dt t dz Type z Wt as z. Since Y e is a common factor on the right side, after dividing...
Let f be a function of two variables x,y. Define r(t) Yobt y(t) Хо + at, Let g(t) f(x(t), y(t)) (a) Explain what does (x(t), y(t)) represent in the plane (b) Explain how the graph of g can be viewed as a part of the graph of f. dg (c) Find dt \t=0 in terms of partial derivatives of f. What does this repre- sent? (d) What does your answer in part c become if a 0 or b=0? (e)...
Could I please have some help with this question? Is there like
steps you can remember to apply to any question like this, am
getting really confused. Thank you :)
Consider the initial value problem 31 yg(t); y(0)(0) 0 where if 0tT )0 if t T (a) Use the Laplace transform to find the solution of the problem (b) Sketch the solution y(t) on the interval [0, 67] (c) What is the value of y(37)?
Consider the initial value problem...
Problem #18: Let y(t) be the solution to the following initial value problem. [2 marks] y" – 6y' + 8y = 17e3t, y(0) = 1, y'(0) = 1 Find Y(s), the Laplace transform of y(t).
Can someone explain how to do this problem?
2. Let f(t, y) — х +у, 0<x< 1, 0 <y<1 < ,Y < !) (a) Find P (X 1 2 (b) Find P(X < 2Y)
Please answer and show me all the steps
Thanks
Find the equilibrium solution of the following ODE to the nearest thousandth (3 decimal places) Y + 3y - 18 = 0 dt In the answer box only put the value of the equilibrium solution. So, if the equilibrium solution is y(t) = 6.123. Just put 6.1 in the answer box
Please can you show me the all intermediate steps and explain
clearly in the solution?
Let Ly be the language accepted by the DFA below and L2 = {0M1mom 1kok1"|n, m, k > 0}. Create a CFG that generates L3 = L; U L2 using the techniques pre- sented in textbook. 91 1 start – 40 0 92