**View Sketch The Area Represented By G(X). G(X) = X T4 Dt 1
Pictures**. Sketch the region enclosed by the curves y2 = 2x+6 and y = x−1 and find the area. I have no problem sketching the area between the curves but there are three, and only one constant value, so i don't know what to put as my second a/b value.

Consider the region s that lies between two curves y=f(x) and y=g now let's see how to handle situations when we are not given limits for integration. Both e(t) and l(t) are measured in fish per hour, and t is measured in hours since midnight (t = 0). Since we can build the basic and, or, and not functions with a two layer network, we can (approximately) represent any logical function by composing these basic functions over multiple layers.

### We can extend the notion of the area under a curve and consider the area of the region between two curves.

(a) suppose that individual has quadratic bernoulli utility. Fish leave the lake at a rate modeled by the function l given by l(t) = 4 + 20.1t2. (you may also be interested in archimedes and the area of a parabolic segment, where we learn that archimedes understood the it is important to sketch the situation before you start. (b) by evaluating the integral using part 2 and then differentiating g'(x) =.