Consider the piecewise function, g(x). Graph it in Desmos the using restrictions (put the inequality in {} after the function). a) Include a screenshot of the graph of 90:) from Desmos clearly showing the shapes of the 2 separate pieces of the graph. Make sure they're different colours. b) Determine each of the following from the graph. i) lirn g(x) 2 ii) lim g(x) 2 iii) 9(3) 2 9593 x>3'r c) This is known as a "smooth" function. Zoom on the graph around x = 3. Based on what you see, what do you think makes this a "smooth" function? Note that "smooth" is NOT the same thing as continuous