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Home Search How it works Log in Sign up * Home * Search * How it works * Ask Question * Tags * Support * Affiliate Program * Log in * Sign up QUESTIONS Newest Featured Answered Unanswered Pro Bono Ask Question $25.00 answered [LINEAR ALGEBRA] DIAGONALIZABLE OPERATOR AND SPECTRUM $25.00 answered See attached image. Exercise from my Advanced Linear Algebra class.Working from Hoffman/Kunze LinearAlgebra and Roman Advanced Linear Algebra.Any questions about notation, just let me know.*Just an ad... Linear Algebra Vector Spaces Eigenvalues & Eigenvectors Matchmaticians Alumnus $20.00 answered EVALUATE ∫0Π2SINXSINX+COSXDX\INT_0^{\FRAC{\PI}{2}}\FRAC{\SQRT{\SIN X}}{\SQRT{\SIN X}+\SQRT{\COS X}} DX∫02Π SINX +COSX SINX DX $20.00 answered Evaluate \int_0^{\frac{\pi}{2}}\frac{\sqrt{\sin x}}{\sqrt{\sin x}+\sqrt{\cos x}} dx.Hint: First show that for any function f(x)f(x)f(x) the following formula holds Calculus Algebra Trigonometry Malindad $45.00 answered DERIVE THE SOLUTION U(X,T)=X4Π∫0T1(T−S)3/2E−X24(T−S)G(S) DSU(X,T)=\FRAC{X}{\SQRT{4 \PI}} \INT_{0}^{T} \FRAC{1}{(T-S)^{3/2}}E^{\FRAC{-X^2}{4(T-S)}}G(S) \, DSU(X,T)=4Π X ∫0T (T−S)3/21 E4(T−S)−X2 G(S)DS FOR THE HEAT EQUATION $45.00 answered Given g:[0,∞)→Rg: [0,\infty) \rightarrow \Rg:[0,∞)→R, with g(0)=0g(0)=0g(0)=0, derive the formula for a solutions of the initial/boundary-value problem (Hint: Let v(x,t):=u(x,t)−g(t)v(x,t) := u(x,t) - g(t)v(x,t):=u(x,t)−g(t) and extend vvv to {x<0}\{x<0\}{x<0} by... Partial Differential Equations Heat Equation Parabolic PDEs Daniel $10.00 answered WHY DOES ∑N=1∞22N×(N!)2N(2N+1)(2N)!=2 \SUM\LIMITS_{N=1}^{\INFTY } 2^{2N} \TIMES \FRAC{(N!)^2}{N(2N+1)(2N)!} =2 N=1∑∞ 22N×N(2N+1)(2N)!(N!)2 =2 ? $10.00 answered In my Calculus class, we were solving an integration by parts problem two different ways. One way gave an answer pretty easily, the other led to an infinite series that stumped us. After playing aroun... Calculus Sequences and Series Convergence Wmorrison49 $3.00 answered PROVE THAT 1+12+⋯+1N≤2N−11+\FRAC{1}{\SQRT{2}}+\DOTS+\FRAC{1}{\SQRT{N}} \LEQ 2 \SQRT{N}-11+2 1 +⋯+N 1 ≤2N −1 $3.00 answered Use induction to prove that 1+12+⋯+1n≤2n−1,1+\frac{1}{\sqrt{2}}+\dots+\frac{1}{\sqrt{n}} \leq 2 \sqrt{n}-1,1+2 1 +⋯+n 1 ≤2n −1, for all n≥1n\geq 1n≥1. Algebra Calculus Sequences and Series Xander G $5.00 answered [MODULES] SHOW THAT Q/Z IS INJECTIVE AND NOT PROJECTIVE $5.00 answered Consider the set of all rational numbers Q as a Z-module, Z as a submodule of Q and M:=Q/Z the quotient. Show that M is an injective module, but not a projective module. Abstract Algebra Matchmaticians Alumnus $25.00 answered PROBABILITY MAXIMUM VALUE OF SAMPLES FROM DIFFERENT DISTRIBUTIONS $25.00 answered Assume you are sampling values at random from two normal distributions, Distribution A and Distribution B. Both distributions have the same standard deviation σ but slightly different means μAμ_AμA and μBμ_BμB , where μA>μBμ_A>μ_BμA >μB . Let δμ=μA−μB\delta_\mu = μ_A-μ_Bδμ =μA −μB . Statistics Probability Integrals Cpcpcp $20.00 answered PROBABILITY THAT THE DISTANCE BETWEEN TWO POINTS ON THE SIDES OF A SQUARE IS LARGER THAN THE LENGTH OF THE SIDES $20.00 answered Two points lie at random position on the border of a square of side length LLL. What is the probability that the distance DDD between them is larger than LLL? Plese see the attached image below. I nee... Probability Statistics Geometry Equationmaestro Pro Bono 1 Answer GAMBLER'S RUIN - CHANCE OF WINNING INCREASES BY DOUBLING THE STAKES Pro Bono 1 Answer A coin is tossed repeatedly, heads appearing on each toss with probability ppp. A gambler starts with initial fortune k (where 0<k<N0 < k < N0<k<N); he wins one point for each head and loses one point f... Probability Statistics Crashbandicoot Pro Bono 2 Answers MAXIMUM TRANSVERSE TIME FOR A PARTCILE MOVING ALONG A STRAIGHT LINE Pro Bono 2 Answers A particle is moving on a straight line, starts from rest, and attains a velocity vvv after traveling a distance ddd. If the motion is such that the acceleration was never increasing, find the maximum... Calculus Word Problem Mathematical Physics Bradz $2.00 answered COMPOUND INTEREST WITH MONTHLY ADDED CAPITAL $2.00 answered The thing is: I really don't like not being able to use only one formula to deduct a monthly compound interest with and addition of ×$ every month.Usually, I would be solving it by using the interest... Math Finance Probability Algebraic Geometry Narukisus $10.00 accepted DEMONSTRATING STRICT INEQUALITY IN FATOU'S LEMMA WITH SEQUENCES OF FUNCTIONS $10.00 accepted a) Use the sequence of functions (fn)(f_{n})(fn ) to establish that the inequality in Fatou's lemma can be strict.b) Use the sequence of functions (fn)(f_{n})(fn ) to establish that the motto of Fatou is false in g... Measure Theory Brandon 1212 $5.00 answered GAME THEORY 100 VOTERS $5.00 answered a. Why is it not a Nash equilibrium for everybody to vote?b. Why is it not a Nash equilibrium for nobody to vote?c. Find all the pure strategy Nash equilibria in this game? Game Theory Bruhmoment Pro Bono 1 Answer UNIVERSITY LEVEL GEOMETRY QUESTION Pro Bono 1 Answer Show that for any triangle ABC, the following inequality is truea^2 + b^2 + c^2 > (3)^1/2 max [ | a^2 - b^2 |, | b^2 - c^2 |, | c^2 - a^2 | ] Where a,b,c are the sides of the triangle in the usual... Geometry Aaru $15.00 answered THE NONLINEAR SHOOTING METHOD FOR A PROBLEM WITH "MIXED" BOUNDARY CONDITIONS $15.00 answered See attached image.I don't necessarily need a worked solution - If someone could explain how I would modify the shooting method to solve a nonlinear problem with BC's of this type (ie the right hand B... Numerical Analysis Throwaway3 $4.00 answered EVALUATE ∫C(2X3−Y3)DX+(X3+Y3)DY\INT_C (2X^3-Y^3)DX+(X^3+Y^3)DY∫C (2X3−Y3)DX+(X3+Y3)DY, WHERE CCC IS THE UNIT CIRCLE. $4.00 answered Evaluate where CCC in the unit circle.Please show work. Calculus Multivariable Calculus Integrals Elviegem $8.00 answered PROVE THAT (N2)2N−2=∑K=2N(NK)(K2){N\CHOOSE 2}2^{N-2}=\SUM\LIMITS_{K=2}^{N}{N\CHOOSE K}{K\CHOOSE 2}(2N )2N−2=K=2∑N (KN )(2K ) FOR ALL N≥2N\GEQ 2N≥2 $8.00 answered Use a combinatorial argument to show that (n2)2n−2=∑k=2n(nk)(k2){n\choose 2}2^{n-2}=\sum\limits_{k=2}^{n}{n\choose k}{k\choose 2}(2n )2n−2=k=2∑n (kn )(2k ) for all n≥2.n\geq 2.n≥2. Combinatorics Algebra Calculus Ava Smith $50.00 answered PROVE THAT EVERY COMPACT HAUSDORFF SPACE IS NORMAL $50.00 answered A topological space XXX is normal if every singleton is closed and for any disjoint closed subsets A,B⊆XA, B \subseteq XA,B⊆X there are disjoint open subsets U,VU,VU,V with A⊆UA \subseteq UA⊆U, B⊆VB \subseteq VB⊆V.Prove... Real Analysis Functional Analysis Theresa Lee $47.00 answered ABSTRACT ALGEBRA : COMMUTATIVITY AND ABELIAN PROPERTY IN GROUPS AND RINGS $47.00 answered We have a Group (G, ·) and Ring (R, +, ·) on the set R[G]:={(αg)g∈G∣αg∈R ∀g∈G and αg=0R for all finitely many g∈G}R[G] := \left \{ (\alpha_{g})_{g\in G}| \alpha_{g} \in R \forall g \in G \; and\; \alpha_{g} = 0_{R}\; for \;all\; finitely\; many\; g \in G \right \} R[G]:={(αg )g∈G ∣αg ∈R ∀g∈Gandαg =0R forallfinitelymanyg∈G} Algebra Abstract Algebra Darius $10.00 answered PROVE THAT P2−1P^2-1P2−1 IS DIVISIBLE BY 24 FOR ANY PRIME NUMBER P>3P > 3P>3. $10.00 answered Prove that p2−1p^2-1p2−1 is divisible by 24 for any prime number p>3p > 3p>3. Can this be proved with an elementary argument? Number Theory Mark W $2.00 answered TRYING TO FIGURE OUT PROBABILITY PROBLEM FOR A SERIES $2.00 answered So essentially I would have 10 items/figures, each with the option of being either A or B (for simplicity).Each of the 10 figures has a set pre-determined probability that A or B will happen, for exam... Probability Indgoat1 $15.00 answered SHOW THAT ∫0Π2XTANXDX=Π2LN2\INT_0^{\FRAC{\PI}{2}}\FRAC{ X}{ \TAN X}DX=\FRAC{\PI}{2} \LN 2∫02Π TANXX DX=2Π LN2 $15.00 answered I would like to prove that ∫0π2xtanxdx=π2ln2.\int_0^{\frac{\pi}{2}}\frac{ x}{ \tan x}dx=\frac{\pi}{2} \ln 2.∫02π tanxx dx=2π ln2. None of the integration techniques seems to work. Calculus Integrals Real Analysis Sarah M $40.00 answered WEEK SOLUTION OF THE EQUATION UT+U2UX=F(X,T)U_T + U^2U_X = F(X,T)UT +U2UX =F(X,T) $40.00 answered Derive the weak formulation of the partial differential equationwith the initial value u(x,0)=u0(x)u(x,0)=u_0(x)u(x,0)=u0 (x).Please provide a detailed ans easy to follow solution. Partial Differential Equations Differential Equations Elliptic PDEs Theresa Lee $7.00 answered FIND XXX SO THAT (10C0A−B−1AXX2)\BEGIN{PMATRIX} 1 & 0 & C \\ 0 & A & -B \\ -\FRAC{1}{A} & X & X^2 \END{PMATRIX} 10−A1 0AX C−BX2 IS INVERTIBLE $7.00 answered Find xxx so that the matrix is invertible. Please show your work. Linear Algebra Matrices Algebra Lilian00 $15.00 answered A QUESTION IN PROBABILITY THEORY $15.00 answered If (Ω,A,P)(\Omega, \mathcal{A}, P)(Ω,A,P) is a probability space without atoms, then for every a∈[0,1]a \in[0,1]a∈[0,1] there exists at least one set A∈AA \in \mathcal{A}A∈A of probability P(A)=aP(A)=aP(A)=a. The question comes with a hin... Probability Measure Theory Dannyboy990 « Previous Next » 1 2 3 4 5 How it works How does the review process work? Answering questions How to ask a private question? 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