Assume that the growth rate of a population of ants is proportional to the size of the population at each instant of time. suppose 100 ants are present initially and 230 are present after 3 days.
a. write a differential equation that models the population of the ants.
b. solve the differential equation with the initial conditions.
c. what is the population of the ants after 14 days?

There are 4 cups in a quart and 4 quarts in a ganon. jug of water? . how many cups are in a 5-gallon jug of water?

You drop a rubber ball off the roof of a 50 meter high building onto a paved parking lot. it bounces back up with every bounce, but not quite all the way back up to you. after the first bounce it bounces back only 80 percent of the distance it was dropped from. the pattern continues, meaning after every bounce it comes up to just 80 percent of the previous maximum height. so if before the first bounce the height is 50 meters, what height does the ball reach after the fifth bounce? round your answer to one decimal place and chose the correct response from the choices below:

Given that ot =5, xt=12, and ox= 13 is xy tangent to circle o at t? explain.