Please provide me with python code do not solve it on paper Rick's Rocks sells decorative landscape rocks in bulk quantities. For quantities up to and including 500 lb, Rick charges 75 AED per pound. For quantities above 500 lb, he charges 60 AED per pound. The price function can be stated as a piecewise function: S752 for 500 realizes that his customers are taking advantage of him: for example, they pay less for 550 lb of rocks than they would for 500 lb of rocks. For Rick, this means lost revenue, so he decides to add a quantity discount surcharge for quantities above 500 lb. If k represents this surcharge, the new price function becomes: P(x) = { 602 + x for 2 > 500 for 0 Can you find the limit of p(x)? If not state the reason. (ii) If the limit exist for P(x), find the value of k. Hints: () The left-hand limit ( lim p(x)) and right-hand limit ( lim p(a)) are not equal a --500 and so the limit does not exist for p(x). (1) Find lim (752), equate with lim (60x + k) and +-500 find k 500