The population of treated mosquitoes comes in thousands, in a tropical rain forest at time m, in months, is demonstrated by the following function: S 8+m², if 0 sm< 3 3+ m², if 3 < m < 6 p (m) = This function describes a sudden change in the population at time m=3 because of a tragic event caused by forest fire. A. Sketch the graph of p(m) lim p(m) and lim p(m) m→3+ B. Evaluate m-3- C. Determine how many treated mosquitoes were eliminated by the fire. D. What is the time, when the population recovers to the amount they were before the fire?

State the equation(s) of any vertical asymptotes of the reciprocal function of f(x) = 2x + 5. X = none -2 7/3/2 X = 55919 X = 5/2 T

Please help write the equation of each asymptote for each function

A personal-computer salesperson receives a base salary of $1,025 per month and a commission of 6.3% of all sales over $10,000 during the month. If the monthly sales are $20,000 or more, then the salesperson is given an additional $546. Let E(s) represent the person's earnings per month as a function of monthly sales. Consider the following values. 1. E(10000) 2. lim E(s) s+10000 3. E (20000) 4. lim E(s) s+20000 Compute 1. Round to the nearest cent. Enter O if the limit does not exist.