An initial population of 298 quail increases at an annual rate of 8%. Write an exponential function to model the quail population. What will the approximate population be after 3 years

f (x) = 298 (1.08) ^x; 375 f (x) = 298 (0.08) ^x; 153 f (x) = 298 (8) ^x; 305 f (x) = (298*1.08) ^x; 324

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An initial population of 298 quail increases at an annual rate of 8%. Write an exponential function to model the quail population. What will the approximate population be after 3 years

f (x) = 298 (1.08) ^x; 375 f (x) = 298 (0.08) ^x; 153 f (x) = 298 (8) ^x; 305 f (x) = (298*1.08) ^x; 324

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Abdiel Mayo · Answer 1

Q (t) = 298 (1.08) ^t

Q=quails

T=tiene (in years)

1.08 because that means it is 100% of the previous year plus 8%. If it was. 08 that means that each year 92% of the previous year were to die off.

375 after 3 years,

Q (t) = 298 (1.08) ^t

An initial population of 298 quail increases at an annual rate of 8%. Write an exponential function to model the quail population. What will the approximate population be after 3 yearsf (x) = 298 (1.08) ^x; 375 f (x) = 298 (0.08) ^x; 153 f (x) = 298 (8) ^x; 305 f (x) = (298*1.08) ^x; 324

An initial population of 298 quail increases at an annual rate of 8%. Write an exponential function to model the quail population. What will the approximate population be after 3 years

f (x) = 298 (1.08) ^x; 375 f (x) = 298 (0.08) ^x; 153 f (x) = 298 (8) ^x; 305 f (x) = (298*1.08) ^x; 324