Recent content by MustangGt94

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    Linear Algebra; Stochastic matrix and Steady State vectors

    Ah! I see what you mean, thanks a lot Unco, much appreciated!
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    Linear Algebra; Stochastic matrix and Steady State vectors

    Homework Statement Question: 18. Show that every 2 x 2 stochastic matrix has at least one steady-state vector. Any such matrix can be written as P = |1-a b | | a 1-b | where a and b are constants between 0 and 1. (There are two linearly independent steady-state...
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    Can n Vectors in Rm Span All of Rm?

    Not sure if this is "beyond" Calculus but the prereq for the class was Calc II so I thought i'd post here. Homework Statement Could a set of n vectors in Rm span all of Rm? Homework Equations None The Attempt at a Solution Hmm really stuck at this one. I think that it should be...
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    Can anyone check my work? 1st Order ODE Initial Value Problem (Repost)

    Repost with attachment >< 1. Homework Statement dy/dt + ty/(1+t^2) = t/(1+t^2)^1/2 y(1) = 2 Need to solve this initial value problem. The equation is a 1st order ODE 2. Homework Equations 3. The Attempt at a Solution I've attached my solution to the problem. Just...
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    Can anyone check my work? 1st Order ODE Initial Value Problem

    Homework Statement dy/dt + ty/(1+t^2) = t/(1+t^2)^1/2 y(1) = 2 Need to solve this initial value problem. The equation is a 1st order ODE Homework Equations The Attempt at a Solution I've attached my solution to the problem. Just wondering if anyone can check my work. I...
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    Efficient Integration Techniques: Solving for y' and Finding the Integral

    Thats where i am running into some problems defender. I solved for y' and i got 2t+e^(t^2) was wondering if someone can check that. But also do I have to solve the integral in y before I can plug it back into the original DE? Those are the step that I am taking so far but I am having trouble...
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    Efficient Integration Techniques: Solving for y' and Finding the Integral

    Oh my bad here is the problem: Verify that each given function is a solution of the differential equation. So I was assuming to solve for y' and plug it into the initial equation and check to see if the condition equals 1.
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    Efficient Integration Techniques: Solving for y' and Finding the Integral

    Help with Integration :( Ok guys I've been trying to solve this problem for a couple of days but no luck :( Please help me out! I think I have part of it done. I've added the problem as an attachment wasn't sure how to type it up properly. But when i solve for y' i get the answer 2t+e^(t^2)...
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