Hi guys this is the second part of my lab. Can anyone help me ?

2. Limits as t "goes to infinity". The number, P, of animals as a function of time t in a certain population 300 1+7 (0.69) P(t) is given by Define this function in Matlab Plot the function for t ranging from 0 to various positive values (try at least 10, 15, 20, 25). As t gets bigger, P never seems to get above 300. When values of a function like P are close to some number and stay close as regardless of how large t gets, we call that the limit of P() as t approaches infinity. We write this as t-oo Use Matlab's limit function to calculate the limit of P() as t approaches infinity. Use "inf" (without lim P(t) quotes) instead of a given number in the limit command. 3. A rocket ship is launched from the surface of the Earth. As it burns fuel, its mass decreases. When the rocket ship is at a distance d (kilometers) from the center of the earth, its mass (kilograms) is given b 10-G-A) d R Mass = 50000 (1 + 9-4.3 where R is the radius of the Earth in kilometers. the radius of the earth in meters (try google if you can't think of anything else) (a) RE Next, define mass as a function of d: clear ('d') % in case R and d were previously defined. syms d mass (d) = 50000*(1+9+4.3^(10*S*(1/d-1/R))) Using any method in Matlab you choose, (b) find the mass of the rocket ship on the surface of the earth. (What is d if the rocket is on the surface?) (c) find the mass of the rocket ship at 100 km above the surface of the earth (don't forget R), at the altitude of geostationary orbit (google, anyone?), and at the altitude of the moon. (d) find the limit of the mass of the rocket as d approaches infinity