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Are the following differential equations

A two population model is satisfied by a system of differential equations given by,V(x,y) = (ax,by)^T The general solution of
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is y = x^3 a solution to the differential equation xy'-3y=0??how do i go about solving this??? also, is there a trick to
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I need to solve this set of differential equations {y'+(t/2)1, y(0)=1} and then find the limiting value as t approaches
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dy/dx = 4ye^(5x)a) Separate the differential equation, then integrate both sides. b) Write the general solution as a function
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Which type of equations allow us to model quantities that change in discrete time steps?Group of answer choices Differential
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Which system of equations is more useful in modelling physical systems, quantities and phenomena between partial differential
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Can you give me a good website on the topic, slope fields and differential equations? I need to match six slope fields with the
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What is meant by the solutions of a set of partial differential equations? Explain it in detail along with mathematical
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What is the relationship and difference between partial differential equations and implicit functions. Explain it in detail
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Which of the following differential equations is/are not separable?I. dy/dt = 1 + t/yt II. d^2y/dx^2 = 3xy + dy/dx III. dy/dx =
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