There are 170170170 deer on a reservation. The deer population is increasing at a rate of 30\%30%30, percent per year. Write a function that gives the deer population P(t)P(t)P, left parenthesis, t, right parenthesis on the reservation ttt years from now. P(t)=P(t)=P, left parenthesis, t, right parenthesis, equals

Step-by-step explanation:

If the deer population increases at a rate of 30% each year, this increase is a ratio.

Any sequence in which the next term is gotten from the previous term by multiplication by a constant ratio is a geometric sequence.

If the Initial Population P(1)=170

The next population, P(2)= 170+(30% of 170)= 130% 0f 170

Clearly, our constant/common ratio=130%=1.3

The nth term of a geometric sequence is given as

Where a= first term, r=common ratio, n=number of terms.

P(1)=a=170,

r=1.3

Therefore:

where t is the number of years.

  answer:

  write 548 as 500 + 40 + 8. multiply each addend by 5. then add the three products to get 2,740.