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can someone show me the set-up version of this problem
Are you asking like for an example? A = P(1 + r/n)^nt where: A = the accrued amount P = the original number r = rate of increase as a decimal n = number of times compounded per year (will be 1 in this case) t = time in years
Assume that both of problems follow exponential growth/decay rule with general function is: y=y(0)ekt with k is growth/decay constant rate. (1) Deer population function y(0) = 1253 k = 3% t = 6 (years) So y(6) = 1253 . e^(0.03*6) ~ 1500 (deers) The answer is approximated, so the most close correct option is C: 1496 deers (2) Growth factor b is rate 9.5% = 0.095 (A)
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