From my calculations, I have g = -10
Solution:
Original Population of elk= 1537
Population after a year =1537 × 1.076
Let rate at which Population of elk is increasing = R %
Let In the beginning the population of elk= P
t= Time after which population is to be found
E(x)=Population of elk after time t,that is E(0)=P
So, Writing the formula at the rate which population of elk is increasing:
⇒E(x)= 
E(1)= 1537
⇒1537= 
1537= 
E(2)= 1537 × 1.076=1653.812
⇒ 1653.812= 

E(9)= 1537 
As P is population when t=0, so we have to find population after 9 years , as
is population when t=1,so considering
as initial population, so, t=8
E(9)= 
= 1537 × 1.796
= 2761.6716
= 2761.68 (Approx)
Answer:
First option
Step-by-step explanation:
The result of first expression:
7(6+z) multiply 7 with inside the parenthesis
7(6+z) = 42 + 7z
the result of second expression:
since we need to do multiplying first,
7*6 = 42 and 7*z = 7z
then we add them
42 + 7z this is the same result we found for the first equation
Answer:
7^8
Step-by-step explanation:
Find what each exponent equals
7^12 equals 13,841,287,201
7^4 equals 2,401
Divide the two numbers
It equals 5,764,801 which is equivalent to 7^8