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1. We write lime-a f(x) = L provided the values of can be made as close to as desired, by taking values of sufficiently close to but not 2. We write limx -a- f(x) = +co provided increases without bound, as approaches from the left. 3. State what must be true about lim f(x) and lim f(x) rat in order for it to be the case that lim f(x) = L5. The slope of the secant line through P(2, 4) and O(x, x- ) on the parabola y = x is Msec = x + 2. It follows that the slope of the tangent line to this parabola at the point P is6. For the function g graphed in the accompanying figure, find (a) lim g(x) (b) lim g(x) X-0 X-0+ (c) lim g(x) (d) g (0). y = 8(x) Figure Ex-1