La fonction (f) est définie par : f(t) = 1-t sit Є [0,1] site], 0[U]1,+∞[ Déterminer l'image obtenue lorsque deux signaux de la forme (f) se rencontrent. f(t) = 0
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![La fonction (f) est définie par :
f(t) = 1-t
sit Є [0,1]
site], 0[U]1,+∞[
Déterminer l'image obtenue lorsque deux signaux de la forme (f) se rencontrent.
f(t) = 0](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe677b320-fe02-49ca-9320-5fdac7981e15%2F1c70a4e2-d2be-4976-87c5-cc2680208c07%2F8x3kga_processed.jpeg&w=3840&q=75)
Step by step
Solved in 2 steps
- (a) Let M R. Give the radius r and the center c of B(-2,5) n B(6, 7). (b) Let M = R. Using interval notations, give a simplified expression for the set L= [B(1,1) UB(5,1)] n B(3,2). (c) Let = 3(-1)" + and A = {,: ne N). Give the set W of accumulation points of A. (d) Let A₁-(-2n, 2n) and K = U An. Give a simplified expression for the interior Kº of K. NEN (e) Give the set T of isolated points of B(0, 1) U (3) U (2,5,7) (f) Let [P,Q] be a segment in R2 with midpoint H, and let (1,0) and (2, 1) be the components of the points P and H, respectively. Give the components (x, y) of the point Q. (g) Suppose that f: (M, d) →R satisfies d(f(x), f(y)) - vl. Let 21 e M and set n+1 = f(n), for n e N". Assume that M is complete and let a = lim zn. Give a simple formula satisfied by a.Evaluate [f(2)dz, where f(z) = sin z, C the line segment from 0 to i f(2) = z, C_ the parabola y=x² from 0 to 1+iJust do 5
- b) y"+y=0.2) Solve y" -2y't3y =eľ bany tansyBuild the implicit scheme and the simplest iterative process for quasilinear equation - 2 [kw)]. ә дх 0 < x < xo(t), ПС ди Әt u(x, 0) = COS " " k(u) = u0.6, 0Series Solution Method. In each of Problems 1 through 20, solve the given differential equation by means of a power series about the given point o. Find the recurrence relation; also find the first four terms in each of two linearly independent solutions (unless the series terminates sooner). If possible, find the general term in each solution.Do part b in detailulo,3) = 1+ y U(x, o) = 1+x 2SEE MORE QUESTIONS