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By I. Richard Johnson and Paul A. Randle In recent years, the insurance industry has developed a number of
new life insurance products that promise tax deferred, high levels of return.
Are these returns real and are they good investment vehicles? The authors
explain the basic concepts of life insurance to put these products in their
proper perspective and give an illustration of their actual internal rate
of return. The complexities of life insurance provide CPAs with an excellent opportunity
to advise clients on their personal financial and investment problems.
Because many current insurance products combine insurance with an investment
component, proper analysis can be a daunting task. In recent years, new life insurance products have proliferated. Single-premium
life, variable life, universal life, and variable universal life, are all
life insurance products that have been created in the past 15 years. These
new products are largely a reaction of the insurance industry to consumer
demand for investment products that carry higher rates of return than were
historically earned on traditional whole-life contracts. The success of the new products in the marketplace is evidence that
promises of higher returns have been well received by insurance purchasers.
These new policies now account for almost half the life insurance sold
in recent years. In terms of expected return, many of the new policies
are, without question, superior to their older cousins. This fact does
not mean, however, that insurance purchasers should automatically sign
on the dotted line. Before such products are purchased, there are at least
three hard questions that should be asked and answered. * Is this policy the best way to meet the need for insurance? * How does this policy work in comparison with traditional life insurance
contracts? * How can the rate-of-return promised by the seller of the policy be
evaluated? Unless an independent evaluation of this issue can be made and articulated,
it is unlikely the best interests of the prospective purchaser will be
served by such policies. These questions are easily answered by analyzing
the rate of return earned on the investment component of these products.
The premium charged by every life insurance contract, from inexpensive
term insurance, to traditional whole-life policies, to the newest universal-life
contracts, must contain a mortality charge and an expense load. In addition,
the premiums for many policies contain a savings increment. The premiums
for term-insurance policies generally contain just the mortality charge
and expense load, while the premiums for cash-value policies (sometimes
called whole-life policies) contain the additional increment for savings.
The mortality charge, which every policy must contain, is based on an
estimate of the dollars that must be collected from all policyholders in
a given year to pay death benefits to the policy- Table 1 (one of several mortality tables currently used by insurance
companies) shows that 3.02 of those 1,000 policyholders are expected to
die during their 40th year of life. The appropriate mortality charge for
the first year of the policy is thus easily computed: Expected deaths per 1,000 policyholders 3.02 x Benefit paid per death $100,000 = Total dollars required to pay benefits $302,000 ÷ Total policyholders in age bracket 1,000 = Mortality charge per policy holder $ 302 As can be seen from this example, the mortality charge collected by
the insurance company in the first year is exactly sufficient to pay for
the deaths predicted to occur in that year. Remember though, every passing
year makes each of the surviving policyholders one year older. Table 1
shows that the expected number of deaths per 1,000 policyholders increases
to 3.29 at age 41, causing the mortality charge for $100,000 worth of insurance
to increase to $329 at that age. Similarly the cost must grow to $671 at
age 50, $2,542 at age 65, and so on. You may have also observed the mortality charge grows very rapidly at
the older ages, reaching $100,000 (100% of the amount of the death benefit)
by age 99. That would make the coverage very expensive at age 99, but then
not many will be around to purchase insurance coverage at that advanced
age. Further, since the mortality cost at age 100 equals the value of the
coverage, any centenarian would be foolish to purchase coverage even if
still alive. Many insurance companies sell a product called "Annual Renewable
Term" (or ART) insurance. This type of policy provides coverage for
one year only, at which time the contract must be renewed for the next
year at a new and higher premium. The annual premium for this type of policy
must increase every year, of course, because of the increasing mortality
cost shown in Table 1. Some companies may charge a premium less than the expected mortality
costs shown in Table 1 (which means their estimates of mortality are different
than this particular table). Others charge not only the expected costs
of mortality, but also add an increment (called a loading charge) to cover
expenses and increase the profitability of the policy to the company. To illustrate the wide disparity in ART charges, a comparison of the
actuarial mortality costs and the actual premium charges for several ART
policies is shown in Table 2. Some companies obviously require larger
expense loads than others, which should cause the potential purchaser to
be cautious when considering this type of insurance. It's clear that life insurance companies don't obtain the money they
invest in stocks, bonds, mortgages, and office buildings by selling ART
insurance. If mortality estimates are accurate, virtually 100% of ART premiums
collected in a given year must be used to pay death benefits in that year.
In fact, the insurance industry exists to borrow large amounts of money
from policyholders at very low rates of interest, investing that money
at higher rates of interest. The need to borrow money at rates lower than
the company's investment rate is what gives rise to other types of policies.
Companies would most like to borrow by selling what is often called a whole-life
insurance policy, but could more accurately be described as cash-surrender-value
insurance. Example. Following is a simplified example (for only 10
years, not for an individual's whole life) of how the borrowing arrangement
works. Suppose a person is 40 years of age, and wishes to purchase $100,000
in life insurance for 10 years. If he purchases an ART policy the premium
costs, based on the mortality data taken from Table 1, are shown in Table
3. The company would love to persuade the purchaser to prepay all $4,467.00
worth of premiums (the 10-year total) with a single premium of only $3,672.50
(simply the present value, at 4%, of the ART premiums). That could appeal
to some because of the savings of $794.50 ($4,467.00 $3,672.50) realized
by the prepayment. In fact, if the policyholder opts for the single-premium plan, the payment
is simply a loan to the company at an interest rate of 4.0% per annum.
Table 4 shows the principal amount of this loan, together with $794.50
in interest payments credited to the account, is exactly sufficient to
pay the ART premiums. Of course, the company has not discounted the cost
of the policy at all--the interest earnings of $794.50 are exactly equal
to the reduction in premiums granted for paying with a single premium.
Since few insurance buyers have the desire to prepay insurance premiums
in the manner shown, companies have designed more subtle alternatives to
borrow from insurance purchasers. Table 3 also computes a "level premium"
or "uniform annual payment" alternative to the single-premium
plan, calling for payments of $435.37 per year for each of 10 years. The
amount of the level premium is simply the annuity, at 4.0%, that has a
present value of $3,672.50. With this plan, it appears the cost of the insurance is being discounted
by $113.30 (required ART premium cost of $4,467 minus 10 premiums of $435.37
each). In fact, as Table 4 shows, the purchaser is making small annual
loans to the company in the early years of the policy, and the company
is crediting the policyholder's account with interest of $113.30 on the
amounts borrowed. As in the case of the single-premium policy, the company
hasn't really reduced its premium charges, since the interest earnings
of $113.30 are exactly equal to the reduction in premiums granted for paying
with the level premiums. In neither case does the IRS ask the policyholder to pay taxes on interest
earned by the policyholder since those earnings are simply being held in
reserve by the insurance company to pay future premiums. Table 4 shows
the value of these savings accumulations, or reserves. Any portion of this
reserve that would be returned to the policyholder if the policy is canceled
is called the "cash surrender value" of the policy. As might be imagined, life insurance companies would much rather sell
a single-premium policy than a level-premium policy. Barring that possibility,
however, their preference would always be to sell a level-premium policy
rather than an annual renewable term policy. Either way, sales of cash-value
policies allow companies to borrow from policyholders at relatively low
rates of interest, but invest premiums (in excess of ART costs) at interest
rates higher than those paid on the policy. When insurance companies construct any cash-value policy, the policyholder's
loans to them will generally be much greater than shown in the preceding
highly simplified example. This is because the level-premium (or single
premium) rates are based not on the buyer's intended holding period (10
years in the preceding example), but on the purchaser's "whole life."
In insurance circles, whole life is not a buyer's normal life expectancy
(about age 74 for a 40-year old male), but life through age 100. That means
any single-premium or level-premium rate always contains premium charges
for years in which mortality costs are very high, even though the average
purchaser will never hold the policy beyond age 74, the average age at
death. It would be more than a bit tedious to compute the whole-life premium
for a policy here, though the computations are identical to those made
in Table 3, but through age 100. To illustrate actual rates, however, Table
5 shows the annual premium costs for 10 different whole life policies
for a 40-year old male. These premiums were taken from the most recent
edition of Best's Flitcraft Compend (A.M. Best Company, Oldwick,
New Jersey). This handy reference volume is available in most large public
and university libraries, and shows As can be seen, the whole-life premium for even the least expensive
whole-life policy is far in excess of the actual mortality costs (Table
1) for many years. In each year, this excess premium payment represents
the purchaser's loan to the insurance company. The benefits of the interest
earnings on that loan, of course, are reaped far in the future when mortality
costs exceed the whole-life premium rate. The preceding description of whole-life policies really applies to virtually
all types of so-called "cash-surrender-value" insurance. The
policy could be constructed in such a way as to cause the premiums to pay
the entire mortality cost in, say, 10 or 20 years. Such products might
be called "life paid up in 10 (or 20)" policies; or "endowment"
policies. Since the level premiums for these policies will be greater than
for a whole-life policy, the loan being made to The newer products which have appeared in recent years (universal life,
single-premium life, variable life) may be a little more complex (and often
more confusing) than traditional cash-value policies, but in fact are exactly
the same thing. Interest rates earned on new policies may (and may not)
be higher than those earned on traditional policies, but the way the policies
work is essentially unchanged. New wine in old wineskins, to borrow a phrase.
As we look at some of the "new" kinds of insurance, keep in
mind that just like the "old" policies, their premiums must always
contain a mortality cost, an expense load, and a savings increment. Because
the mortality costs and expense loads are pretty much fixed, whatever flexibility
a "new" policy has is because of higher returns paid on the savings
portion of the policy or the willingness of the company to allow the size
of the savings increment to be increased or decreased. Universal life is by far the most popular of the new breed of policies.
These contracts generally advertise a market rate of interest on the savings
increment of the policy. What the claims really mean, is that the rate
will be "market driven." That is, it will pay a higher rate of
return than earned in a traditional whole-life contract, by making investments
that bear higher yields. The company obviously can't pay the policyholder
100% of the return earned on invested funds, or it has lost its reason
to exist. Such policies may also allow the size of premium payments to
be adjusted (by increasing or decreasing the savings increment of the premium),
and perhaps even allowing the face value of the insurance policy to be
increased or decreased (by increasing or decreasing the premium). Some
policies, in fact, provide for an automatic increase in the death benefit,
with the increase paid for by the earnings on the savings portion of the
policy. This is often a very poor use of earnings, since the need for insurance
often declines as an insured becomes older. Thus, at the very time insurance
coverage should be decreased, death benefits provided by this type of policy
may automatically increase. Because the face value (death benefit) and annual premiums of universal-life
policies often fluctuate up or down from year to year, it is generally
very difficult for the layman to compare the costs and benefits of competing
universal-life policies in a meaningful way. And because interest rates
paid by the policy may fluctuate over time, the actual returns earned on
any universal-life policy will almost certainly be different than a company's
advertised rate. Virtually all research regarding universal-life policies
shows that actual returns, earned over time, are almost invariably lower,
by a significant margin, than the rates advertised at the time the policies
were sold. James Shambo, chairman of the AICPA's personal financial planning committee,
believes illustrations used by insurance companies to sell their wares
are not to be trusted. "Just because a company says 'you might make
this much' doesn't mean you will," said Shambo, in a recent speech
to fellow CPAs. He supported this warning by referring to a special study,
performed last year, that shows more than half of all rate-of-return illustrations
used by insurance companies were in excess of actual investment performance.
Less popular than universal life, variable-life policies generally require
a fixed annual premium, but allow selection from various investment alternatives
for the "savings" portion of the policy. These investment options
may include CDs, bonds, stocks, and even such high-risk ventures as real
estate or commodity futures. Because different investment options may be selected, variable-life
policies generally offer greater investment flexibility than universal-life
policies, but also expose the purchaser to potentially serious financial
risks. Since the savings portion of an insurance policy is really a "reserve"
for payment of future premiums, it may be inappropriate to invest that
reserve in high-risk assets that carry the potential of financial loss.
Single-premium policies usually offer a guaranteed interest rate on
savings, and a fixed death benefit. The principal selling point for single-premium
policies is the potentially high return created by the tax-deferred status
of earnings on the large lump-sum loan to the insurance company. This claim
can really only be analyzed on its merits. That is, will the net return
earned on the investment portion of the policy exceed the return that could
be earned on alternative investments? Because the costs of mortality and
policy expenses are often thoroughly mixed together with the savings increment
of the premium, this is often a very difficult question to answer. The tax advantages of the new policies are referred to so frequently,
and often in such glowing terms, that the actual advantages often appear
greater than they are. After passage of the 1988 tax act, a nationally
syndicated financial columnist wrote that the new insurance policies were
"the last tax shelter available to the average man or woman."
Her generous praise is more than a modest overstatement. As a general rule, the earnings on all the new policies remain tax deferred
during the years premium payments are being made, as has always been the
case with cash-value life insurance. Further, as with any life insurance
policy, no income tax is generally paid on earnings if death occurs. This
is because the cash surrender value of a policy is always used to pay the
death benefit, and the IRS does not tax death benefits of insurance policies.
If one of the new policies is surrendered before death, however, an
income tax liability may be incurred on a portion of the earnings. This
is because the interest earned on the policy may be in excess of what was
actuarially required to pay the costs of mortality. These tax consequences
are seldom discussed, little understood, and seldom considered when these
products are purchased. The exact tax consequences of any specific policy
should be carefully analyzed prior to purchase. The ability to deal with
the tax aspects of these products, in fact, is one of the great strengths
the accounting profession brings to this type of planning. Evaluating the Promised Rate of Return. An essential element
in evaluating any of the new investment-type policies is measuring the
potential rate of return that will be earned. This is not a simple task,
since the premium is seldom divisible into costs of mortality, expense
charges, and the investment increment. What is clear, however, is that these policies always promise two things:
1) a death benefit if the policyholder dies; and 2) a return of investment
capital, including earnings, if the policyholder lives. It is therefore
a relatively simple matter to divide the total premium paid into two parts:
the portion used to purchase insurance and the portion allocated to the
accompanying investment. The most reasonable estimate of insurance cost is the actual ART premium
for a like amount of coverage. Such premiums can be obtained from other
carriers or from Best's Flitcraft Compend. The actual costs of mortality
shown in Table 1 can even be used, though these rates tend to be somewhat
higher than currently charged by most insurers who specialize in underwriting
ART coverage. The portion of the annual premium allocated to the investment portion
of the policy can therefore be estimated by subtracting the ART premium
for a like amount of coverage from the total annual premium for the policy
in question. For example, suppose the policy being evaluated carries a $100,000 death
benefit, and requires a first-year premium of $2,432. If $100,000 in ART
coverage could be purchased for a first-year premium of $575, the estimated
investment increment of the first policy is $1,857 for the first year.
Investment increments may be similarly computed for each year of the expected
holding period of the policy. The expected return that accrues from the
investment is not the expected death benefit, but the cash that will be
returned to the policyholder when the policy is canceled. Table 6 illustrates the simple steps that may be followed to
measure the internal rate of return earned by any investment-type insurance
policy using a spreadsheet program. The analysis separates mortality and
expense costs from investment increments by subtracting the annual cost
of pure insurance (column 5) from the total annual cost of the policy under
consideration (column 4). The difference is an estimate of the annual investment
increment contained in the premium. The investment returns (realized only
when and if the policy is surrendered at the end of 20 years) are estimated
to be $47,829. For purposes of correct computation of IRR, note that the premium payments
for each year are actually made at the beginning of the year. For this
reason, the timing of the successive cash flows that represent the premium
payments are shown as being made in year 0, 1, 2. . .19. The investment
value of the policy is assumed to be realized at the close of the 20th
policy year, and is therefore shown in the 20th year of the analysis. This particular policy advertised a yield of 9.50%--although the term
"internal rate of return" was not used by the company. As Table
6 shows, however, the actual is only 6.12%. All data used, incidentally, are prospective. That is, the estimates
of annual premiums and estimated value at surrender are projections taken
from a "ledger sheet" furnished by the company. Twenty years
is the normal projection period used in such ledger sheets. The fact that such projections do not represent actual performance over
time can be a serious weakness in the analysis. Actual investment results,
over time, may be significantly different than estimates published at the
time the policy is originally marketed. For example, during the late 1970s,
when interest rates were very high, many policies projected rates of return
as high as 15-17%. When interest rates subsequently dropped to single-digit
levels, actual performance turned out to be significantly lower than originally
projected. To see how promised returns compare with actual historical performance
you should consult the "Historical Policy Data" of Best's
Flitcraft Compend. Armand dePalo, chief actuary of Guardian Life Insurance Company, agrees.
Guardian recently issued a statement by dePalo that noted, "many companies
with poor actual performance tend to have the best illustrations (of prospective)
performance. The illustration you are looking at might be just a pretty
picture." The type of analysis done in Table 6 is nonetheless useful in that it
reveals a significant disparity between the rates of return cited in sales
literature and the actual IRR that will be earned if the projected returns
are indeed realized. The disparities are often as large as the one illustrated
in Table 6, and often incurred because companies compute investment returns
before deductions of sales charges and operating expenses from investment
income. After any analysis of profitability has been performed, the tough decision
must still be faced of whether to purchase or reject this type of insurance
coverage. Rates of return are seldom as high as promised, and alternative
investments may bear equivalent or higher yields. As the decision is made,
it is wise to remember several basic facts. Alternate Tax-Deferred Investments. Many people have the
opportunity to invest substantial amounts, on a tax-deferred basis, in
corporate pension or profit sharing plans, Keogh trusts, SEP IRA's, 401K
plans, or other tax qualified plans. Such plans may offer considerably
more investment flexibility, higher return, and lower cost than can be
obtained from using life insurance as the investment vehicle. Separate Decisions. Better investment decisions are often
made when investment and insurance decisions are completely separate from
one another. The principal purpose of life insurance should always be risk
transfer--specifically, transfer of the financial consequences of death
from policyholder to insurance company. The need for this risk transfer,
and the amount of financial risk that should be transferred, are needs
that should be analyzed completely independently of the investment merits
of any policy. Insurance should never be purchased unless there is a need
for insurance; and by no means should any insurance policy be purchased
solely for its investment merits. Study and Compare. If a decision is made to buy any policy
with an investment component, make certain it is carefully analyzed. Study
the data furnished by the company, compare those data with historical performance
results published in Best's Flitcraft Compend, measure promised vs. actual
profitability, and ask tough questions. There is nothing magic about these
policies, they are simply insurance plus a savings account. If the insurance
is too expensive, or the return on the savings too low, you can do better
elsewhere. * I. Richard Johnson, PhD, CPA, is associate professor of Accounting
at the School of Accountancy, Utah State University. Paul A. Randle,
PhD, is professor of finance at Utah State University. SEPTEMBER 1995 / THE CPA JOURNAL Mortality Mortality Male Male Charge per Male Male Charge per Mortality Life $100,000 of Mortality Life $100,000 of Age per 1,000 Expectancy Coverage Age per 1,000 Expectancy Coverage
40 3.02 34.05 $302 71 43.30 10.39 $4,330 41 3.29 33.16 329 72 47.65 9.84 4,765 42 3.56 32.26 356 73 52.64 9.30 5,264 43 3.87 31.38 387 74 58.19 8.79 5,819 44 4.19 30.50 419 75 64.19 8.31 6,419 45 4.55 29.62 455 76 70.53 7.84 7,053 46 4.92 28.76 492 77 77.12 7.40 7,712 47 5.32 27.90 532 78 83.90 6.97 8,390 48 5.74 27.04 574 79 91.05 6.57 9,105 49 6.21 26.20 621 80 98.84 6.18 9,884 50 6.71 25.36 671 81 107.48 5.80 10,748 51 7.30 24.52 730 82 117.25 5.44 11,725 52 7.96 23.70 796 83 128.26 5.09 12,826 53 8.71 22.89 871 84 140.25 4.77 14,025 54 9.56 22.08 956 85 152.95 4.46 15,295 55 10.47 21.29 1,047 86 166.06 4.18 16,606 56 11.46 20.51 1,146 87 179.55 3.91 17,955 57 12.49 19.74 1,249 88 193.27 3.66 19,327 58 13.59 18.99 1,359 89 207.29 3.41 20,729 59 14.77 18.24 1,477 90 221.77 3.18 22,177 60 16.08 17.51 1,608 91 236.98 2.94 23,698 61 17.54 16.79 1,754 92 253.45 2.70 25,345 62 19.19 16.08 1,919 93 272.11 2.44 27,211 63 21.06 15.38 2,106 94 295.90 2.17 29,590 64 23.14 14.70 2,314 95 329.96 1.87 32,996 65 25.42 14.04 2,542 96 384.55 1.54 38,455 66 27.85 13.39 2,785 97 480.20 1.20 48,020 67 30.44 12.76 3,044 98 657.98 0.84 65,798 68 33.19 12.14 3,319 99 1000.00 0.50 100,000 69 36.17 11.54 3,617 70 39.51 10.95 3,951 TABLE 1 COMMISSIONER'S 1980 STANDARD ORDINARY (CSO) TABLE OF MORTALITY AND COMPUTATION OF MORTALITY CHARGE PER $1,000 OF COVERAGE SEPTEMBER 1995 / THE CPA JOURNAL31 Actuarial Mortality Charge per $100,000 of Annual Renewable Term Premiums Age Coverage Company A Company B Company C 40 $302 $170 $208 $269 41 329 180 389 445 42 356 191 422 482 43 387 203 458 524 44 419 217 497 568 45 455 233 538 615 46 492 251 582 666 47 532 269 629 719 48 574 289 679 776 49 621 309 735 840 50 671 329 796 910 51 730 353 868 992 52 796 379 947 1,083 53 871 407 1,038 1,187 54 956 437 1,139 1,301 55 1,047 471 1,247 1,425 56 1,146 509 1,362 1,556 57 1,249 553 1,483 1,695 58 1,359 660 1,613 1,843 59 1,477 666 1,754 2,005 60 1,608 720 1,911 2,184 61 1,754 820 2,088 2,387 62 1,919 952 2,289 2,616 63 2,106 1,125 2,513 2,872 64 2,314 1,355 2,761 3,155 65 2,542 1,654 3,028 3,461 TABLE 2 COMPARISON OF ACTUARIAL MORTALITY COSTS AND SELECTED ANNUAL RENEWABLE TERM RATES X2SEPTEMBER 1995 / THE CPA JOURNAL Required Rate per Required Required Required $1,000 of Desired ART Single Level Age Coverage Coverage Premium Premium* Premium** 40 $3.02 $100,000 $302.00 $3,672.50 $435.37 41 3.29 100,000 329.00 435.37 42 3.56 100,000 356.00 435.37 43 3.87 100,000 387.00 435.37 44 4.19 100,000 419.00 435.37 45 4.55 100,000 455.00 435.37 46 4.92 100,000 492.00 435.37 47 5.32 100,000 532.00 435.37 48 5.74 100,000 574.00 435.37 49 6.21 100,000 621.00 435.37 Total ART Premiums $4,467.00 * The present value, at 4.0% per annum, of all ART premiums * The annuity, at 4.0% per annum, which is equal to $3,672.50 TABLE 3 CONSTRUCTION OF $100,000 ANNUAL RENEWABLE TERM, SINGLE PREMIUM, AND LEVEL PREMIUM POLICIES 33SEPTEMBER 1995 / THE CPA JOURNAL Single-Premium Policy Less Savings Savings Annual Balance Balance Single Beginning Premium After Earnings After Age Premium Savings Payment Premium at 4.0% Interest 40 $3,672.50 $3,672.50 -$302.00 $3,370.50 $134.82 $3,505.32 41 3,505.32 -329.00 3,176.32 127.05 3,303.37 42 3,303.37 -356.00 2,947.37 117.89 3,065.27 43 3,065.27 -387.00 2,678.27 107.13 2,785.40 44 2,785.40 -419.00 2,366.40 94.66 2,461.05 45 2,461.05 -455.00 2,006.05 80.24 2,086.30 46 2,086.30 -492.00 1,594.30 63.77 1,658.07 47 1,658.07 -532.00 1,126.07 45.04 1,171.11 48 1,171.11 -574.00 597.11 23.88 621.00 49 621.00 -621.00 0.00 0.00 0.00 Total interest earned $794.50 $794.48 Level Premium Policy Less Premium Savings Savings Annual Annual Addition Balance Balance Level Premium to After Earnings After Age Premium Payment Savings Addition at 4.0% Interest 40 $435.37 -$302.00 $133.37 $133.37 $5.33 $138.70 41 435.37 -329.00 106.37 245.07 9.80 254.88 42 435.37 -356.00 79.37 334.25 13.37 347.62 43 435.37 -387.00 48.37 395.99 15.84 411.83 44 435.37 -419.00 16.37 428.20 17.13 445.33 45 435.37 -455.00 -19.63 425.70 17.03 442.72 46 435.37 -492.00 -56.63 386.09 15.44 401.54 47 435.37 -532.00 -96.63 304.91 12.20 317.10 48 435.37 -574.00 -138.63 178.47 7.14 185.61 49 435.37 -621.00 -185.63 0.00 0.00 0.00 Total interest earned $113.28 TABLE 4 ILLUSTRATION OF SAVINGS GROWTH AND DEPLETION WITH SINGLE-PREMIUM AND LEVEL-PREMIUM POLICIES 34SEPTEMBER 1995 / THE CPA JOURNALTABLE 5 COMPARATIVE WHOLE LIFE PREMIUMS FOR $100,000 IN INSURANCE PROTECTION FOR A 40-YEAR-OLD MALE Quoted Annual Company Premium A $1,692 B 2,182 C 1,729 D 1,660 E 1,382 F 1,771 G 1,760 H 1,854 I 2,137 J 2,050 Average $1,822 TABLE 6 MEASURING THE INTERNAL RATE OF RETURN OF AN INVESTMENT-TYPE INSURANCE CONTRACT (1) (2) (3 (4) (5) (6) (7) (8) Estimated Timing Required Required Annual Net Face of Premium, Premium, Investment Estimated Annual Policy Value of Cash Investment ART Increment Investment Cash Year Insurance Flow Policy Policy (4 - 5) Returns Flows 1 $100,000 0 -$2,432 -$575 $-1,857 $0 $-1,857 2 100,000 1 -2,432 -621 -1,811 0 -1,811 3 100,000 2 -2,432 -671 -1,761 0 -1,761 4 100,000 3 -2,432 -731 -1,701 0 -1,701 5 100,000 4 -2,432 -788 -1,644 0 -1,644 6 100,000 5 -2,432 -865 -1,567 0 -1,567 7 100,000 6 -2,432 -941 -1,491 0 -1,491 8 100,000 7 -2,432 -1,024 -1,408 0 -1,408 9 100,000 8 -2,432 -1,114 -1,318 0 -1,318 10 100,000 9 -2,432 -1,212 -1,220 0 -1,220 11 100,000 10 -2,432 -1,321 -1,111 0 -1,111 12 100,000 11 -2,432 -1,443 -989 0 -989 13 100,000 12 -2,432 -1,577 -855 0 -855 14 100,000 13 -2,432 -1,722 -710 0 -710 15 100,000 14 -2,432 -1,882 -550 0 -550 16 100,000 15 -2,432 -2,060 -372 0 -372 17 100,000 16 -2,432 -2,256 -176 0 -176 18 100,000 17 -2,432 -2,466 34 0 34 19 100,000 18 -2,432 -2,701 269 0 269 20 100,000 19 -2,432 -2,957 525 0 525 Cash surrender value of policy, end of year 20 0 47,829 47,829 Internal rate of return of investment 6.12% SEPTEMBER 1995 / THE CPA JOURNAL
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