Module 2 Flashcards

1
Q

Pure Risk

A

a chance of loss or no loss, but no chance of gain

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2
Q

Law of Large Numbers

A

a mathematical principal stating that as the number of similar but independent exposure units increases the relative accuracy of predictions about future outcomes also increases

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3
Q

Explain what is assumed in quantative analysis when analyzing the data of past losses

A

losses that occurred in the past will occur in the future

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4
Q

Describe what estimating losses qualitatively draws upon from practitioners in relevant fields

A

the education, training and expertise of the practitioners to make judgements about the probabilities that certain losses will occur in the future

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5
Q

Explain how the level of risk can be used in budgeting

A

The org should include in the budget a sufficient amount to pay the portion of expected losses that it plans to retain

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6
Q

Describe the diversification benefit of hazard risk

A

Hazard risk is usually not correlated with other types of risk, which provides a diversification benefit.

A hazard loss does not increase the likelinhood of negative consequences from other types of risks

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7
Q

Loss Reserve

A

the liabiliity on an insurers’s balance sheet that shows the estimated amount that will be required to settle claims that have occurred but not yet paid

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8
Q

Loss adjustment expense reserves

A

Estimates of the future expenese that an insurer will incur to investigate, defend, and settle claims for losses that have already occurred

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9
Q

incurred losses

A

paid losses + loss reserves + loss adjustement reserves

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10
Q

loss development

A

the increase or decrease of incurred losses over time

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11
Q

Loss payout pattern

A

a listing of incurred loss payments over time

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12
Q

Exposure unit

A

a fundamental measure of the loss exposure assumed by an insurer

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13
Q

Increased limit factor table

A

a table used by insurers to price layers of coverage in excess of the insurer’s base limit

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14
Q

trend factor

A

an adjustment to loss data for a change in general economic conditions, such as inflation

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15
Q

loss development factor

A

an actuarial means for adjusting losses to reflect future growth in claims due to (1) increases in incurred losses and (2) IBNR losses

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16
Q

ultimate loss development factor

A

A factor that is applied ot the most recent estimate of incurred losses for a specific accident year to estimate the ultimate incurred loss for that year

17
Q

loss triangle

A

A table of successive years of loss data

18
Q

identify the four steps a RM professional should complete to prepare an estimate of hazard losses

A

Collect and organize past data

Limit individual losses

Apply trend and loss development factors to the data

Forecast the losses

19
Q

identify the past lost data required to determine incurred losses

A

Paid losses
loss reserves
loss adjustment expense reserves

20
Q

Explain why RManagers limit losses

A

to match the rage of losses or layers being forecast

stabilizes them - meaning that losses don’t vary significantly when losses that exceed a certain level are capped.

21
Q

Explain why the ultimate loss development factors bear an inverse relationship to the age of each accident year

A

because most loss development occurs early in the life of the claim.

(The higher the age of the claim, the lower the loss development factor)

22
Q

Explain why an org’s estimated ultimate incurred losses and exposure base data must be adjusted for inflation to the forecasted year.

A

in order for the data to be comparable

23
Q

Increased limit factor

A

a factor applied to the rates for basic limits to arrive at an appropriate rate for higher limits

24
Q

Explain why insurance advisory org’s develop increased limit factors from aggregated insurer data

A

few insurers would have sufficient claims in high-limit layers to make conclusive loss forecasts

25
Q

Explain how the average expected losses for an upper layer of limits is determined after the total average expected losses for all layers has been calculated

A

subtracting the expected losses of the lower layers from the average expected losses for all layers

26
Q

Explain how an org can use the knowledge of the total average expected losses up to a $1 Million limit

A
  1. to assess whether it can comfortably afford to retain losses up to the amount of the total average expected losses. Raise deductible and retain losses
  2. assess whether the premium charged by its insurer for $1 Million of coverage is reasonable when considering the amount of the total expected losses
27
Q

severity probability distribution

A

a representation that shows the probability of various sizes of each individual loss

28
Q

total loss probability distribution

A

a represenation that shows the proability of total loss outcomes for a given period

combines the frequency and severity probability distributions

29
Q

expected value

A

the weighted average of all possible outcomes of a probability distribution or its mean

30
Q

identify the three types of proabability distributions used to estimate the probability of atnernate totl loss outcomes

A

Frequency probability Distribution

Severity probability Distribution

Total probability Distribution

31
Q

Explain how the expected value of the losses of an org’s frequency distribution is determined

A

multiplying each possible outcome by probabilityy and summing the result

32
Q

Explain what it means when a positively skeweed curve is superimposed over an org’s frequency probability distribution

A

indicates loss frequencies are concentrated at low-frequency levels to the left of the curve

As severity increases, frequency decreases.

33
Q

explain how the mean or average severity of an org’s losses in a severity probability distribution can be determined

A

by multiplying the average severity outcome in each range by the probability of losses falling within that range

34
Q

describe what a probability interval represents

A

shows the probability of outcomes falling within certain ranges of a probability distribution

35
Q

frequency probability distribution

A

a representation that shows the probability of various numbers of losses over a certain period, such as a calendar year