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dx/dt = -6x-10ydy/dt = 10x+6yE(x,y) = 5x^2+6xy+5y^2
a. verify that E is a constant of motion for the system of the first two equations
b. find the equilibria of the system of the first two equations
c. find the critical points of E, and classify each as a max, min, or saddle point
d. classify each equilibrium of the system of the first two equations as stable or unstable
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Find three positive numbers whose sum is 54 and whose product is as large as possible and find the interior and boundary points only at which the absolute extrema of f(x, y) can occur.
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Calculate the value of population mean.
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It would normally follow on from work on sequences and fractions-Ruth was investigating fraction differences. She wrote down this sequence of fractions:
Solve for the Boundary Value Write a solution of the boundary value problem. 2u/2t = 4(2^2u)/(2^2x) for 0 0
Use rules of differentiation.
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