Answer :
The equation that may be derived by the given conditions,
at = a1 x 2^(t / 3)
where at is the population of crickets at any time t in months, a1 is the initial population (250). Substituting the values to the equation,
at = (250) x 2^(2x12 / 3) = 64000
Thus, the population of crickets after 2 years is 64,000.
at = a1 x 2^(t / 3)
where at is the population of crickets at any time t in months, a1 is the initial population (250). Substituting the values to the equation,
at = (250) x 2^(2x12 / 3) = 64000
Thus, the population of crickets after 2 years is 64,000.
For geometric mean, the formula is An=A1r^(n)
n is the number of 3 months in two years: 3*8= 24; 24/3= 8 (3-month periods)
A1 is the initial population. r is the ratio which is 2 (doubles)
An=250*2^(8)= 64000 crickets
n is the number of 3 months in two years: 3*8= 24; 24/3= 8 (3-month periods)
A1 is the initial population. r is the ratio which is 2 (doubles)
An=250*2^(8)= 64000 crickets