Complete question :
The exponential model A=16.2e^0.01t describes the population, A, of a country in millions, t years after 2003. What was the population in 2003?
Answer:
16.2 million
Step-by-step explanation:
Given the equation :
A=16.2e^0.01^t
Where, t = number of years after 2003
The population in year 2003 ; can be obtained thus ;
t = 2003 - 2003 = 0
Put t = 0 in the equation :
A(0) =16.2e^0.01^0
A(0) = 16.2 * 1
A(0) = 16.2
Hence, population in 2003 is 16.2 million
Answer:
100 numbers
Step-by-step explanation:
There are 100 numbers with 5 as the hundreds digit. (500-599)
There are 100 numbers with 6 as the hundreds digit. (600-699)
There are 50 even numbers with 5 as the hundreds digit.
(500, 502, 504, ... , 598)
There are 50 even numbers with 6 as the hundreds digit.
(600, 602, 604, ... , 698)
50+50=100 numbers
Remember y = ax^2 + bx + c
That means a = 1, b= 2 and c = -6
Answer:
I believe the area is: 42x - 49
Step-by-step explanation:
You multiply 7 times (6x-7).
7 times 6x is 42x.
And 7 times -7 is -49.
Hope this helps!
8 * 3,209
You simple add the numbers back to get the original. <span />
