Homework Answers
plz help problem 3.1 and 3.2 Cet Fbe te jett on to span (Ft)t)f and ae...
plz help problem 3.1 and 3.2
Cet Fbe te jett on to span (Ft)t)f and ae we Nal number tht as 1 det du fillws Compueng B as \n -che Coorhate ystem, Onto We sakpaue < Vi, ---, Ve7 BasTs ViV} and use PMjected vectard to epess Coefficiet Hatrtx B then collected eal namber Ay be Can a the orm t mto Sdet du K (E) Colle tro all Such asgamets vector space a. X set , ) So we...
Let f(t) = max(4-t2 ,0). Compute and plot the following projections. (a) Pi.o(t) (b) Pf, 3(t)...
Let f(t) = max(4-t2 ,0). Compute and plot the following projections. (a) Pi.o(t) (b) Pf, 3(t) (c) Pt,-1(t) (d) P,-2(t) 3.16
Let C be the helix parametrized by r(t) = (cost, sint,t), 0 <t<7/2 in R3. Compute...
Let C be the helix parametrized by r(t) = (cost, sint,t), 0 <t<7/2 in R3. Compute the flow of the vector field (x – yz sin xyz, zey? – zx sin xyz, yeyz – xy sin xyz) along C.
Let x be a discrete random variable with PR mass function f(x)=2(1/3)^x, x=1,2,3.. A) Compute Mx(t)...
Let x be a discrete random variable with PR mass function f(x)=2(1/3)^x, x=1,2,3.. A) Compute Mx(t) B) Compute M'1=EX, M'2=EX^2
2. Let A = {1, 2, {3,4}} and let B = {1, 2, 3, 4]. Compute...
2. Let A = {1, 2, {3,4}} and let B = {1, 2, 3, 4]. Compute each of the following: (a) AUB (b) ANB (c) A | B (d) B\ A
2.11. Let x(t) 11(1-3)-u(t-5) and h(t) = e-3t11(1). (a) Compute y(i) - x(t) * h(t)
2.11. Let x(t) 11(1-3)-u(t-5) and h(t) = e-3t11(1). (a) Compute y(i) - x(t) * h(t)
(1 point) Let Compute (4,4) (4,4) (1 point) Let W(s,t) - F(u(s, t), v(s, t)) where...
(1 point) Let Compute (4,4) (4,4) (1 point) Let W(s,t) - F(u(s, t), v(s, t)) where u(1,05, u,(1,0-7, ua(1,0) 2 F -5,-2)-7,F (-5,-2)4
2. Let и(x, y, 2) ='y+y23, t = rse", y = rse- = r’s sint Compute...
2. Let и(x, y, 2) ='y+y23, t = rse", y = rse- = r’s sint Compute ди ди at the point r = 2, 8= 1, t= 0 дѕ' де ət ди
Let {X(t), 1 2 0} denote a Brownian motion 8.1. Let Y(t) = tx(1/t). (a) What is the distributio...
let {X(t), 1 2 0} denote a Brownian motion 8.1. Let Y(t) = tx(1/t). (a) What is the distribution of Y(t)? (b) Compute Cov(Y(s), Y()) (c) Argue that {Y(t), t 2 0] is also Brownian motion (d) Let Using (c) present an argument that
let {X(t), 1 2 0} denote a Brownian motion
8.1. Let Y(t) = tx(1/t). (a) What is the distribution of Y(t)? (b) Compute Cov(Y(s), Y()) (c) Argue that {Y(t), t 2 0] is also Brownian motion...
please help with a and b 3. Let a) r(t) = 3titve tej + 3 tsk...
please help with a and b
3. Let a) r(t) = 3titve tej + 3 tsk Compute the length of the curve t=0 t=2 b) suppose for a curve r(t) we have r' (+)=QL +3t; +4K compute the curvature of KLE) (Hint: one. of the formulas for curvature makes it easy)
plz help problem 3.1 and 3.2
Cet Fbe te jett on to span (Ft)t)f and ae we Nal number tht as 1 det du fillws Compueng B as \n -che Coorhate ystem, Onto We sakpaue < Vi, ---, Ve7 BasTs ViV} and use PMjected vectard to epess Coefficiet Hatrtx B then collected eal namber Ay be Can a the orm t mto Sdet du K (E) Colle tro all Such asgamets vector space a. X set , ) So we...
Let f(t) = max(4-t2 ,0). Compute and plot the following projections. (a) Pi.o(t) (b) Pf, 3(t) (c) Pt,-1(t) (d) P,-2(t) 3.16
Let C be the helix parametrized by r(t) = (cost, sint,t), 0 <t<7/2 in R3. Compute the flow of the vector field (x – yz sin xyz, zey? – zx sin xyz, yeyz – xy sin xyz) along C.
2. Let A = {1, 2, {3,4}} and let B = {1, 2, 3, 4]. Compute each of the following: (a) AUB (b) ANB (c) A | B (d) B\ A
2.11. Let x(t) 11(1-3)-u(t-5) and h(t) = e-3t11(1). (a) Compute y(i) - x(t) * h(t)
(1 point) Let Compute (4,4) (4,4) (1 point) Let W(s,t) - F(u(s, t), v(s, t)) where u(1,05, u,(1,0-7, ua(1,0) 2 F -5,-2)-7,F (-5,-2)4
2. Let и(x, y, 2) ='y+y23, t = rse", y = rse- = r’s sint Compute ди ди at the point r = 2, 8= 1, t= 0 дѕ' де ət ди
let {X(t), 1 2 0} denote a Brownian motion 8.1. Let Y(t) = tx(1/t). (a) What is the distribution of Y(t)? (b) Compute Cov(Y(s), Y()) (c) Argue that {Y(t), t 2 0] is also Brownian motion (d) Let Using (c) present an argument that
let {X(t), 1 2 0} denote a Brownian motion
8.1. Let Y(t) = tx(1/t). (a) What is the distribution of Y(t)? (b) Compute Cov(Y(s), Y()) (c) Argue that {Y(t), t 2 0] is also Brownian motion...
please help with a and b
3. Let a) r(t) = 3titve tej + 3 tsk Compute the length of the curve t=0 t=2 b) suppose for a curve r(t) we have r' (+)=QL +3t; +4K compute the curvature of KLE) (Hint: one. of the formulas for curvature makes it easy)
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