![4. Start with M]M Show: F =- rUL+Jus--, where f, + f, =1](http://img.homeworklib.com/questions/f342a2d0-7cf0-11eb-8eee-6beb3ee535e8.png?x-oss-process=image/resize,w_560)
Homework Answers
This problem is solven by first taking dMai1 common form denominator of F1 the .putting the value of dM1/dM2 and solving it and later on value of f1 and f2 is substituted.
1. Which of the following is NOT an argument that McMahan uses to show that jus...
1. Which of the following is NOT an argument that McMahan uses to show that jus in bello cannot be independent of jus ad bellum? Select one: a. If the principles of jus in bello justify killing others in self-defense, they do not apply to unjust combatants. But whether a soldier is a just or unjust combatant depends on whether he or she is fighting in a just war, which depends on the principles of jus ad bellum. Therefore, whether...
4. Let M-(E, F) be a matroid and let E'-{e e E : {e) e F}. Show that dim(P)-el (where E' is the s...
please explain the steps you take
4. Let M-(E, F) be a matroid and let E'-{e e E : {e) e F}. Show that dim(P)-el (where E' is the set of incidence vectors of independent sets and P conv(X) like in class) and show that the description for Q (as defined in class) has the required number of linear independent equations.
4. Let M-(E, F) be a matroid and let E'-{e e E : {e) e F}. Show that dim(P)-el...
4. For the following state table 00 11 01 01 00 1 1 01 11 jus Design the system using a T flip flop for q, and an SR flip flop for the equations for the flip flop inputs and the output. 4. F...
4. For the following state table 00 11 01 01 00 1 1 01 11 jus Design the system using a T flip flop for q, and an SR flip flop for the equations for the flip flop inputs and the output.
4. For the following state table 00 11 01 01 00 1 1 01 11 jus Design the system using a T flip flop for q, and an SR flip flop for the equations for the flip flop...
where M=7 322-M2 4) Find the inverse - transform of F(z) = (2-1)(2-2M)' (15 marks) 0...
where M=7
322-M2 4) Find the inverse - transform of F(z) = (2-1)(2-2M)' (15 marks) 0 t<-M/2 M <t< - 5) Show that the Fourier transform of function f(t) sin 7 s (10 marks) au 6) Show that u = ln(x2 + xy + y2) satisfies the partial differential equation x x ди +y 2. (7 marks) au 7) Solve the partial differential equation = e-cos(x) where at du x = 0, at =tet ax at and t = 0,...
Problem 4: Time harmonic waves in lossy dielectric Start with Maxwell's equations and show that t...
Problem 4: Time harmonic waves in lossy dielectric Start with Maxwell's equations and show that the electric field E(x, y, z, t) in a conductive material with conductivity σ satisfies the following wave equation a. 72 _ με.at? _ μσαί)F-0 b. Show that the following is a solution E(F, t)-(8 + 9) Eo e-kız cos(at-kez) where Eo is a constant and kR and k, are given by 0.5 w22 c. Obtain the direction of propagation for the wave in part...
JUS Date Section 01 02 For full credit, please show all work clearly and give answers...
JUS Date Section 01 02 For full credit, please show all work clearly and give answers to the correct number of significant figures. This quiz will be chie at the start of class on Friday November 8, 2019 1. per total) a. What are the hydronium ion concentration and the hydroxide ion concentration in pure water? (OH) - b. Write the equilibrium constant expression for pure water, including its value. K, c. What are the pH and pOH values for...
(4) Suppose f(x) is a function and that f(x) is the inverse function for f(x). Show...
(4) Suppose f(x) is a function and that f(x) is the inverse function for f(x). Show that if f(x) is horizontally compressed then it's inverse is vertically compressed. Start by letting yf(2x) then proceed through the 4 step process like the examples in class Do not use specific functions as examples]
(4) Suppose f(x) is a function and that f(x) is the inverse function for f(x). Show that if f(x) is horizontally compressed then it's inverse is vertically compressed. Start...
Let f: R"R be the function TL Σ Ι.rlp. f(z) where 1 < p. Show that the conjugate is where 1/p+1/g-1 Let f: R"R be the function TL Σ Ι.rlp. f(z) where 1
Let f: R"R be the function TL Σ Ι.rlp. f(z) where 1 < p. Show that the conjugate is where 1/p+1/g-1
Let f: R"R be the function TL Σ Ι.rlp. f(z) where 1
Please all thank you Exercise 25: Let f 0,R be defined by f(x)-1/n, m, with m,nENand n is the minimal n such that m/n a) Show that L(f, P)0 for all partitions P of [0, 1] b) Let mE N. Show that t...
Please all thank you
Exercise 25: Let f 0,R be defined by f(x)-1/n, m, with m,nENand n is the minimal n such that m/n a) Show that L(f, P)0 for all partitions P of [0, 1] b) Let mE N. Show that the cardinality of the set A bounded by m(m1)/2. e [0, 1]: f(x) > 1/m) is c) Given m E N construct a partition P such that U(f, Pm)2/m. d) Show that f is integrable and compute Jo...
Please help, I am very confused. I do not know where to start. Please show work...
Please help, I am very confused. I do not know where to start.
Please show work and explain. THANK YOU SO MUCH
For a charge +25 uC: a. Rank the electric energy between Q and q for a charge q = +10 μC placed at points A-E Largest- 1._2_ 4 6.-Smallest b. Rank the electric energy between Q and q for a charge q +3 uC placed at points A-F _456.Smallest c. Rank the electric energy between Q and q...
please explain the steps you take
4. Let M-(E, F) be a matroid and let E'-{e e E : {e) e F}. Show that dim(P)-el (where E' is the set of incidence vectors of independent sets and P conv(X) like in class) and show that the description for Q (as defined in class) has the required number of linear independent equations.
4. Let M-(E, F) be a matroid and let E'-{e e E : {e) e F}. Show that dim(P)-el...
4. For the following state table 00 11 01 01 00 1 1 01 11 jus Design the system using a T flip flop for q, and an SR flip flop for the equations for the flip flop inputs and the output.
4. For the following state table 00 11 01 01 00 1 1 01 11 jus Design the system using a T flip flop for q, and an SR flip flop for the equations for the flip flop...
where M=7
322-M2 4) Find the inverse - transform of F(z) = (2-1)(2-2M)' (15 marks) 0 t<-M/2 M <t< - 5) Show that the Fourier transform of function f(t) sin 7 s (10 marks) au 6) Show that u = ln(x2 + xy + y2) satisfies the partial differential equation x x ди +y 2. (7 marks) au 7) Solve the partial differential equation = e-cos(x) where at du x = 0, at =tet ax at and t = 0,...
Problem 4: Time harmonic waves in lossy dielectric Start with Maxwell's equations and show that the electric field E(x, y, z, t) in a conductive material with conductivity σ satisfies the following wave equation a. 72 _ με.at? _ μσαί)F-0 b. Show that the following is a solution E(F, t)-(8 + 9) Eo e-kız cos(at-kez) where Eo is a constant and kR and k, are given by 0.5 w22 c. Obtain the direction of propagation for the wave in part...
JUS Date Section 01 02 For full credit, please show all work clearly and give answers to the correct number of significant figures. This quiz will be chie at the start of class on Friday November 8, 2019 1. per total) a. What are the hydronium ion concentration and the hydroxide ion concentration in pure water? (OH) - b. Write the equilibrium constant expression for pure water, including its value. K, c. What are the pH and pOH values for...
(4) Suppose f(x) is a function and that f(x) is the inverse function for f(x). Show that if f(x) is horizontally compressed then it's inverse is vertically compressed. Start by letting yf(2x) then proceed through the 4 step process like the examples in class Do not use specific functions as examples]
(4) Suppose f(x) is a function and that f(x) is the inverse function for f(x). Show that if f(x) is horizontally compressed then it's inverse is vertically compressed. Start...
Let f: R"R be the function TL Σ Ι.rlp. f(z) where 1 < p. Show that the conjugate is where 1/p+1/g-1
Let f: R"R be the function TL Σ Ι.rlp. f(z) where 1
Please all thank you
Exercise 25: Let f 0,R be defined by f(x)-1/n, m, with m,nENand n is the minimal n such that m/n a) Show that L(f, P)0 for all partitions P of [0, 1] b) Let mE N. Show that the cardinality of the set A bounded by m(m1)/2. e [0, 1]: f(x) > 1/m) is c) Given m E N construct a partition P such that U(f, Pm)2/m. d) Show that f is integrable and compute Jo...
Please help, I am very confused. I do not know where to start.
Please show work and explain. THANK YOU SO MUCH
For a charge +25 uC: a. Rank the electric energy between Q and q for a charge q = +10 μC placed at points A-E Largest- 1._2_ 4 6.-Smallest b. Rank the electric energy between Q and q for a charge q +3 uC placed at points A-F _456.Smallest c. Rank the electric energy between Q and q...
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