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5 . The Reynolds would like to know how much they need to save each year to fund retirement. For purposes of this calculation, assume

5. The Reynolds would like to know how much they need to save each year to fund retirement. For purposes of this calculation, assume they have accumulated retirement savings of $162,491, they want to retire at age 64, they will live until age 95, and they expect to inherit $1,000,000 at age 64 (just when they are retiring). Social Security benefits are the same as described above.

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6. The Reynolds modified their thinking and would like to know how much they need to save each year to fund retirement including a few changes. For purposes of this calculation, assume they have retirement savings of $900,000 (from the sale of a few assets), they want to retire at age 62, they will live until age 95, and they will plan on not receiving an inheritance. They also believe that they can live off of $86,000 instead of $93,000, annually in today's dollars. Social Security benefits are the same as described above.


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ITEM SET 1: CAPITAL NEEDS ANALYSIS

Troy and Kristy Reynolds (both currently age 56) have determined that they will require retirement income equal to $93,000 in today's dollars, based on their current income. They plan to retire in eight years and wish to assume an after-tax return on their investments, prior to retirement, of eight percent. They plan to readjust their assets after retirement and believe that their net return will drop to six percent. Troy's parents are both in their late eighties, and Kristy's parents are in their seventies. Troy and Kristy assume that retirement will last for 30 years, and that inflation will average two percent.


1. How much income will Troy and Kristy need in their first year of retirement?

To find how much Troy and Kristy need in their first year of retirement, we will calculate this by putting their needs into an annuity method. Assuming the inflation rate of 2% and eight years until they retire, we will multiply their income of $93,000.00 by one plus the inflation rate of 2% to the power of years until retirement.

($93,000*((1+.02) ^8) =$108,964.00




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