A certain population of squirrels is represented by the function P(t)- 31(e), where P is the number of squirrels measured in hundreds after weeks. a. Determine the function, P', which represents the rate of change of squirrels. b. After how many weeks are there a maximum number of squirrels present? e. Determine the maximum number of squirrels present in the population.

Q: Consider the exponential functions y=0.5*x , y=2*x , y=5*x . What value of x results in the same…

A:

Q: Solve for x. 0=log (base 5)x

A:

Q: 0.36=x/ 0.100-x what is x?

A: We will proceed as follows

Q: 04 loga(u) oga(EK 43).

A:

Q: = (5+ cx*)** y=(5+6x*) (tan(7x)° 312 hint log.differentiat use %3D

A: logab=bloga ddxtan2ax=a sec2 ax

Q: he graph of an exponential is given. Match the graph to one of the following functions. -2 2x Oy =…

A: The graph of y=-3x+1 is shown below:

Q: The exponential equation P(t)=0.18(1.2)t  represents?

A: The given function is: P(t) = 0.18(1.2)t

Q: (1/64)3n x 8 =26

A: Formula:

Q: 1yn is O(log nº6 O True O False

A: As if Lim (f(x)/g(x))  is finite then we have  f(x)= O(g(x)) So we use this fact

Q: 4. log5 (x - 10) = 2 - log, .

A: We need to solve the given equation for x: log5x-10=2-log5x This can be evaluated as follows: