In general we say that polynomials grow faster than linear functions. but take the following functions, we have that log^3(n) = o(n). here the linear term grows much faster. however, when we increase the power we get the opposite, e. g. n = o(log^7( where the log term grows faster. how can i determine where the limit lies (or where the equality shifts) for such cases? are there general guidelines to follow?

Which option completes the explanation for conflict of interest in an organization

Write a program that will compute the volume of ice cream served in a cone. as you can see in the diagram below, the ice cream is served as a hemisphere of frozen deliciousness on top of a cone, which is also packed with frozen deliciousness. thus, the total volume of ice cream sold is the volume of the hemisphere plus the volume of the cone. the example shows an ice cream cone in which the hemisphere and cone have a radius of 10 inches and the cone has a height of 15 inches. your program must instead prompt for these two values, which are taken from the keyboard as integers: • the hemisphere/cone radius in inches, and

Joe needs to see the slide transitions and animations he has applied to his slides in a large view. which presentation view should he use? in which tab would joe find the animations option to make further changes, if any?