SOLUTION: Solve the problem. The function Y(x) = 48.94 ln can be used to estimate the number of years Y(x) after 1980 required for a certain country's population to reach x million people. I
Algebra.Com
Question 251746: Solve the problem. The function Y(x) = 48.94 ln can be used to estimate the number of years Y(x) after 1980 required for a certain country's population to reach x million people. In what year will the country's population reach 11 million?
2. Given that log 2 ≈ 0.301 and log 3 ≈ 0.477, find the following. log6 27
Answer by edjones(8007) (Show Source): You can put this solution on YOUR website!
2) Given that log 2 ≈ 0.301 and log 3 ≈ 0.477, find the following. log6 27
.477 * 3 = 1.431 (log[10](27))
.301 + .477 = .778 (log[10](6))
.
Change of base formula: 1.431/.778=1.839 (log[6](27))
.
Ed
RELATED QUESTIONS
The function Y(x)= 48.94 ln x/4.5 can be used to estimate the number of years Y(x) after (answered by stanbon)
1. Solve the problem.
The function Y(x) = 48.94 ln can be used to estimate the number (answered by edjones)
Please help. I try to work these problems on my own but it confuses me.
The function... (answered by stanbon)
Using data for the years 1985 to 1900, the function y=9x + 11.6 can be used to estimate... (answered by MRperkins)
using the data for the years 1985 to 1990, the function y=8x+20.1 can be used to estimate (answered by rfer)
Using data for the years 1985-1990, the function y=9x+32.5 can be used to estimate the... (answered by rapaljer)
the equation y=3.35x + 3.73
can be used to estimate the number y of digital cameras... (answered by gonzo)
I need help with this problem.
on the basis of data for the years 1913 through 1994,... (answered by stanbon)
Because of medical advances and improved health care, people in the U.S can be expected... (answered by jorel1380)