Mark:
POPULATION
45125

(rounded to nearest integer)
P = 10000 * 2^((Y-1930)/23)
Since the population doubles every 23 years, the population at any one time can be expressed as:
POPULATION = 10,000 * 2^ (#Years/23)
So, for 1980, the # of Years is 50 and the formula becomes:
POPULATION = 10,000 * 2^ (50/23)
POPULATION = 10,000 * 2^ (2.173913043)
1980 POPULATION = 45,125.
Mark:
HALF-LIFE
78.9 days
H = 12 / (-log2(0.9))
Yup, thought so.
.Which can be changed to:
2n=1.1111111111111...
Notice that the unknown is an exponent. When that is the case, we must solve by taking the logarithm of both sides of the equation which then becomes:
n * log(2)=log(1.1111111111)
n= log(1.11111111)/log(2)
n= .152003093
Since n represents the number of half-lives it has undergone in 12 days, this means that the half-life of the substance is 12 divided by .152003093 or 78.945days.
(Due to circumstances beyond my control my online time is somewhat limited. Normal service will return shortly.)
"At least he's stopped picking up little girls."
Don't pick on me just because I have a bad back from trying to bench press 300 pounds.
Thank you Stormy for your timely intervention on behalf of mirth.
"Wait till she finds out about your career as a porn film special effects engineer..."
Now you have done it, I told Stormy I was a plastic surgeon and could give her a complete makeover!
In an effort to dispel any rumours of A Moscow connection I will hopefully be able to have the Godfather say a few words on my behalf. In the meantime
What is the probability that 7 people chosen at random would have been born on a different day of the week
(That is to say, 1 born on Sunday, 1 on Monday, etc.)
There is a Bridge in New York City that spans 4,260 feet between 2 towers which are each 690 feet tall.
To allow for the curvature of the Earth, how much further apart must the tops of the towers be from the distance at the bottom of the towers
Note: An EXTREMELY precise (and involved) answer can be obtained by using trigonometry, double angle formulas, etc. However a VERY good approximation can be obtained if you remember that; The radius of the Earth is 4,000 miles.