When consider Economy and per capitia growth with the present 6% yearly growth.
133767
India will be one of the top two economies in the world.
450608
It sounds normal for an average UK company to do that. Some will have policies in place to provide additional income but this is unlikely to kick in after just 6 months.
544458
They have a statistic that shows real (inflation adjusted) wages are up for this quarter. Middle income wages stagnated for a long time before that, so the fact that wages went up a bit isn't as encouraging as it sounds. GPD is down to a 1.6% annualized rate, and this is NOT a good growth rate. More troublesome, business is NOT reinvesting its huge Bush era tax savings in the domestic economy in the form of capital investment. This is a bad sign for future economic growth. Then there's the little matter of the growing deficit and national debt.
663289
Do you mean the present value of annuity of 1 per year, for 48 years, at 8% per year compounded annually?\n\n\n(1-(1/1.08^48))/0.08 = 12.19
192910
6 and a half billion.
486694
$6,000 to $10,000 annually
144226
It depends if it's simple interest or compound (sometimes called effective interest).\n\nI'm also assuming that the 6.5% is per year.\n\nThe accumulation factor formula (ie what we multiply our initial amount by) for simple interest is:\n\n(1 + ni)\n\nSo if we double our initial amount then this factor must be 2.\n\n1 + 0.065n = 2\n\nThis gives\n\n15.38 years (I am assuming that you receive this interest daily - and not at the end of each year or anything like that)\n\nThe accumulation factor formula (ie what we multiply our initial amount by) for compound interest is:\n\n(1 + i)^n\n\nSo if we double our initial amount then this factor must be 2.\n\n1.065^n = 2\n\nTo solve this we need to take logs:\n\nln (1.065^n) = ln 2\n\nWe then use the rule that ln (a^b) = b ln a\n\nn ln 1.065 = ln 2\n\nSo:\n\nn = ln 2 / ln 1.065 = 11.007 years\n\n(Again I'm assuming that you receive this interest daily - and not at the end of each year or anything like that)\n\n(PS you can use other logs as well for this - it doesn't make a difference here)
410758
The state of the economy.
673098
About 45 billion dollars and some changes.
136140
try the World Economic Outlook Database sponsored by the International Monetary Fund.  They show annual growth rates in GDP (Gross Domestic Product) for a lot of countries, including developing countries.  You can also look at regional aggregates
31131
If it was compounded annually:\nToday - $5,397.31\n6 Years ago - $3,401.22\n\nSee the link below to calculte using other options.
201390
Technological growth has been following an exponential curve.
522616
Using continuous time (as an approximation to the discrete time series of data), and denoting \n\np = population\ny = per capita income\n\nand writing dot for the derivative wrt time (with a year = 1), the product rule gives the rate of national income growth as the sum of two growth rates: that of the population and that of per capita income. That is, \n\n(py)dot/py = pdot/p + ydot/y \n= .9/60 + 800/19000 = .015 + 0.042\n= 5.7%
286874
Your assumptions are incorrect. The net gain of jobs has been in the technology sector.
368530
I mean... it's good of course...\n\nbut that's in the past 5 years... so he's not even reached his own personal low yet... so he's still higher than it's been under him... overall, not the best rate of growth...\n\nthe simple fact is... the economy is starting to go in the direction it was going in the 90s... starting... but he's not been able to maintain that kind of continual growth in his presidency... it's always been one step forward, one step back...\n\nI mean it's better than the economy getting worse of course...
257030
The prior answer is exactly right, but as far as a general rule goes:\n\nDivide the current value by the present value - here, $200,000 divided by $100,000 = 2\n\nIf you want to figure out the average increase over x periods, simply take the xth root of the quotient you calculated above.\n\nHere, again, for example, you're looking for the 5th root of 2, because you're trying to figure out the average increase over 5 years (therefore, the 5th root) of 2 (the quotient)\n\nSo - using that formula here:\n\nThe 5th root of 2 (the same as 2 raised to the 0.2 power) equals 1.14869.\n\nIgnore the leading 1 - you're looking for the numbers after the decimal place. Therefore, the average rate of growth is 14.869 percent per year over 5 years.\n\nThis approach should work for any similar problem.\n\nGood luck!
245557
YEAH. also cut corprate taxes by 2% and drasticly increased military spending to 5.4billion over 5 years. Sounds like  americas budget