Graph the function f(x) = 3x3- 5/ x2 - 4 a. Equation(s) of asymptote(s) b. Intervals of Increase / Decrease, MAX/MIN (table)

Mayzie the bird flies takes off the tree and lands on the ground. Her altitude in meters as a function of time in seconds is given by the quadratic function h(t) = −0.4t^2 + 3.6t + 3.9. (a)  How tall is the tree? (b)  What is the maximum altitude of Mayzie? (c) What is the average rate of change of her altitude between t = 3 and t = 3.5 seconds? (d) Find a time when her overall rate of change in altitude is 2.6 meters per second. (e) On the left is the graph of the altitude of Mayzie as a function of time. Mark your answers to the questions above on the graph with letters (a)-(d) as if you were solving the same questions from the graph. (f) Compute algebraically the time when she lands on the ground. Compare with the graph to verify your answer.

You don’t have to show work and please can you do this fastt

The U.S. population can be modeled by the function y=165.6x¹.345, where y is in thousands and x is the number of years after 1800. (a) What was the population in 1970, according to this model? (b) is the graph of this function concave up or concave down? What does this mean? (c) Use numerical or graphical methods to find when the model estimates the population was 94,150,000. (a) According to the model, the population in 1970 was thousands. (Round to the nearest integer as needed.)