In this function, if the value of r were to increase, would the value represented by P also
increase or stay the same? Why? Explain your answer using terms such as "rate of growth"
and initial value in the context of the coin problem.

When you answer this can you explain

Let f(x) = 3 − x . find the average rate of change of f(x) from x = a to x = a + h and simplify your answer so that no single factor of h is left in the denominator.

In the field of thermodynamics, rankine is the unit used to measure temperature. one can convert temperature from celsius into rankine using the formula , what is the temperature in celsius corresponding to r degrees rankine? a. 9/5(c - 273) b. 9/5(c + 273) c. 5/9( c - 273) d. 5/9( c + 273)