Let the function f(t) be define as shown in the first photo, Draw the following graphs for f(t)
(a)
(b), (c)
(d), (e)
(f) this one looks complicated but after subtracting functions, it's very easy.
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Let the function f(t) be define as shown in the first photo, Draw the following graphs...
Draw the graphs of the following forms of f(t) Dibuje las gráficas de las siguientes formas de f(t): (a) f(t) – f(t)U(t –1) (b) f(t – 2) U(t – 2) (c) f(t)U(t – 2) (d) f(t) – f(t) U(t – 2) (e) f(t) U(t – 1.) – f(t) U(t – 3) (f) f(t – 2)U(t – 2) – f(t – 2) U(t – 4)
For every f(x) draw the graph. 4. Dibuje una gráfica de cada una de las siguientes funciones: si x < -1 2. f(x) = {2 si x 20 si x <3 x + 4 six 3 c. f(x) = {3 - X si x > 2 (2x+3 si xs2 d. f(x) = v=x si *< 0 l-VX si x 20 c. f(x) = -1 sin sxsn +1,n par de otro modo wala (x - 1) si *<-1 si - 15x51...
13. (20%) Calcule la transformada de Laplace de las siguientes funciones: o silst<1/ a. f(t) = »= { cost sit 23 b. f(t) = e-t sint
Let be a function defined by: We define by extension the odd, periodic function of period p = 2 which coincides with the function f (x) on the interval [0, 1]. Draw over the interval [−1, 3] the graph of the function towards which the Fourier series of the odd continuation of the function f (x) converges. f(x) = 1 + x2 pour 0 < x < 1.
We define a function by: and we suppose that f (x + 2) = f (x) for all x ∈ R. (a) Draw the graph of the function f (x) over the interval [−3, 3]. (b) Find the Fourier series for the function f (x). f(x) = { x +1 si -1 < x < 0; si 0 < x <1, 1
QUESTION 1 5 Find the Laplace transform of the function f(t) t, 0<t<1 1, t > 1
QUESTION 10 Find the Laplace Transform of f(t) = 0 ift<1: f(t) = tiflsts 2: f(t) = 0 ift> 2. ign 5
Step functions can be used to define a window function. Thus u (t + 2) – u(t – 3)f (t) f(t) = 0, t<0 5t, 0<t<10 s -5t+100, 10 s <t < 30 s = -50, 30 s <t < 40 s 2.5t - 150 40 s <t <60 = 0, 60 s <t< oo - Part A Sketch f(t)0 s <t < 60 s ) graph of f versust No elements selected + t) 3040 Part B Use the...
x(0)=1, x'O)= 0, where f(t) = 1 if t< 2; and f(t) = 0 if Find the solution of X"' + 2x' + x=f(t), t> 2.
Integral Transform Find the Laplace transform for the periodic function f(t) = f(t+2) and f(t) = t for 0 <t< 2.