Consider the graph of the function f(x) shown below.      At

The ocean has orcas and sharks. Orcas eat sharks, so the number of orcas   is modeled by the function   , where  is the number of sharks. The shark population after   months can be modeled by  sharks.  Which rule would you use to differentiate      ?

What is the future value at the end of [t] years of $[P] invested at an annual interest rate of [r]% compounded monthly? Answers should be in dollars and correct to $0.01. Give numerical answer only without dollar sign. [n]

The ocean has orcas and sharks. Orcas eat sharks, so the number of orcas   is modeled by the function   , where  is the number of sharks. The shark population after   months can be modeled by  sharks.  Which rule would you use to differentiate      ?

The graph below shows the derivative   of the function . At which of the following labelled points does the original function have a relative minimum?     

What is the future value at the end of [t] years of $[P] invested at an annual interest rate of [r]% compounded monthly? Answers should be in dollars and correct to $0.01. Give numerical answer only without dollar sign. [n]

Consider these sign charts for the first and second derivatives of a function f(x):     Based on this information, we know that: At

The graph below shows a derivative .        On what interval is  increasing? [a]   On what interval is increasing? [b]   At  , the original function   [d]  

Which song condemned violent protest? Who wrote it?

What evidence based recommendation to maximize training effectiveness does the article by Salas et al (2012) make for best practices during training?