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Under this section we're going to go back and revisit the concept of modeling only now we're going to look at this in light of the fact as we now understand how to solve systems of differential equations.
We're not really going to be solving any differential equations for this section. In its place we'll just be setting up a couple of problems which are extensions of several of the work that we've done in previous modeling sections whether this is the first order modeling or the vibrations work we did in the second order chapter. Approximately all of the systems which we'll be setting up now will be nonhomogeneous systems are that we only briefly looked at, will be nonlinear is that we didn't look at and/or will include systems with more than two differential equations are that we didn't look at, even though most of what we do know will still be true.
Well, my uncle want me to tutor him in mathematics. But, the problem is I don''t know what he already knows about math. It for his Compass Test when he go back to school in the spr
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1. Find the third and fourth derivatives of the function Y=5x 7 +3x-6-17x -3 2. Find the Tangent to the curve Y= 5x 3 +2x-1 At the point where x = 2.
Suppose a Ferris wheel with radius of 12 meters is rotating at a rate of 2 rotations per minute. a. How fast is a person rising when the person is 3 meters above the horizontal lin
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Verify Liouville''''s formula for y "-y" - y'''' + y = 0 in (0, 1) ?
Two stations due south of a tower, which leans towards north are at distances 'a' and 'b' from its foot. If α and β be the elevations of the top of the tower from the situation, Pr
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