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MIT 18.01 Single Variable Calculus (OCW)
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if f(x,y)=arctan(xy), compute an approximate value of f(0.9,-1.2)? @Mathematics
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The first thing you need to do is compute the product of x and y and the second thing you need to do is take the arc tangent of it. So the product 0.9 * -1.2 = -1.08. Then the arctan(-1.08) = -0.824. Check my math yourself.
solve it using taylor's theorem?
just use the calculator?
I think the object of the question is to get one to see that the stated function can be viewed as a composition of g(z) = xy and h(z)= arctan(z). Then f(x, y) = h(g(z)). Not sure what the next step is, though. :)
.9 is about 1. -1.2 is about -1. So arctan(.9*(-1.2)) is about arctan(-1), which is -pi/4, roughly -.78. Now whether that is "approximately" enough...
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