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INSURANCE AND ADJUSTER LICENSE Florida, Texas & California Insurance Math & Policy Calculations Practice Exam | Complete Study Guide with Verified Questions & Detailed Rationales | Updated 2026 | Premium Calculations, Deductibles, Coinsurance Formulas, Lo

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This Insurance and Adjuster License Florida, Texas & California Insurance Math & Policy Calculations Practice Exam (Updated 2026) focuses on the quantitative skills required to pass state adjuster exams. Verified questions with detailed rationales cover premium calculations, deductibles, coinsurance formulas, depreciation methods, replacement cost analysis, underwriting math, loss ratios, and claims settlement computations. This guide ensures candidates build speed and accuracy in solving insurance math problems commonly tested in Florida, Texas, and California licensing examinations. More licensing prep materials available — follow profile. Next Recommended Document (Full Heading): INSURANCE AND ADJUSTER LICENSE Florida, Texas & California Comprehensive Mock Exam Simulation | 300+ Verified Questions with Detailed Rationales | Updated 2026 | Insurance Law, State Regulations, Policy Provisions, Ethics, Premium Calculations, Claims Settlement & Multi-State Licensing Readiness | Multi-State Adjuster Certification Mastery Series – Part 3 of 3

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INSURANCE AND ADJUSTER LICENSE Florida, Texas & California Insurance
Math & Policy Calculations Practice Exam | Complete Study Guide with
Verified Questions & Detailed Rationales | Updated 2026 | Premium
Calculations, Deductibles, Coinsurance Formulas, Loss Ratios,
Depreciation, Replacement Cost, Underwriting Math & Claims Settlement
Computations | Multi-State Adjuster Certification Mastery Series – Part
2 of 3
Question 1: A homeowner in Florida insures a dwelling with a replacement cost of
$400,000 for only $280,000. The policy contains an 80% coinsurance clause. A fire
causes $60,000 in damages. Assuming no deductible applies for this calculation,
how much will the insurer pay?
A. $42,000
B. $52,500
C. $60,000
D. $48,000
CORRECT ANSWER: B. $52,500
RATIONALE: The coinsurance formula is (Amount Carried / Amount Required) × Loss.
The amount required is 80% of $400,000, which is $320,000. The calculation is
($280,000 / $320,000) × $60,000 = 0.875 × $60,000 = $52,500. Because the insured did
not meet the 80% requirement, they become a co-insurer for the remaining portion of
the loss.
Question 2: In Texas, an adjuster is calculating the Actual Cash Value (ACV) of a
roof damaged by hail. The replacement cost is $12,000. The roof has a useful life of
20 years and is currently 8 years old. What is the ACV settlement amount before
applying any deductible?
A. $4,800
B. $7,200
C. $8,400
D. $9,600
CORRECT ANSWER: B. $7,200
RATIONALE: ACV is calculated as Replacement Cost minus Depreciation. Depreciation
is determined by (Age / Useful Life) × Replacement Cost. Here, () = 0.40 or 40%
depreciation. 40% of $12,000 is $4,800. Therefore, ACV = $12,000 - $4,800 = $7,200.
Question 3: An insurance company in California writes $5,000,000 in earned
premiums for a specific line of business in one year. During that same period, they
incur $3,200,000 in losses and $1,500,000 in loss adjustment expenses (LAE). What
is the combined loss ratio for this line of business?
A. 64%
B. 78%

,C. 94%
D. 86%
CORRECT ANSWER: C. 94%
RATIONALE: The combined loss ratio includes both incurred losses and loss
adjustment expenses divided by earned premiums. Total Incurred Costs = $3,200,000
(Losses) + $1,500,000 (LAE) = $4,700,000. The ratio is $4,700,000 / $5,000,000 = 0.94 or
94%.
Question 4: A commercial property in Florida is valued at $1,000,000. The owner
purchases a policy with a limit of $600,000 and an 80% coinsurance clause. A
partial loss of $200,000 occurs. How much is the penalty applied to the claim due
to underinsurance?
A. $50,000
B. $75,000
C. $100,000
D. $125,000
CORRECT ANSWER: A. $50,000
RATIONALE: The required insurance is 80% of $1,000,000 = $800,000. The coverage
ratio is $600,000 / $800,000 = 0.75. The insurer pays 0.75 × $200,000 = $150,000. The
penalty is the difference between the full loss and the payment: $200,000 - $150,000 =
$50,000.
Question 5: Which of the following formulas correctly represents the calculation of
the Pure Premium in underwriting math?
A. Frequency × Severity
B. (Losses + Expenses) / Exposure
C. Earned Premium / Written Premium
D. Losses / Earned Premium
CORRECT ANSWER: A. Frequency × Severity
RATIONALE: Pure Premium represents the portion of the premium needed to cover
expected losses. It is calculated by multiplying the loss frequency (number of claims
per exposure unit) by the loss severity (average cost per claim).
Question 6: An adjuster in Texas is settling a total loss on a vehicle. The Actual Cash
Value is determined to be $18,500. The policy has a collision deductible of $500.
There is also a lienholder with a payoff amount of $19,000. How much does the
insurer pay the lienholder?
A. $19,000
B. $18,500
C. $18,000
D. $0

,CORRECT ANSWER: C. $18,000
RATIONALE: In a total loss settlement, the insurer pays the Actual Cash Value minus
the deductible. $18,500 - $500 = $18,000. The insurer is not liable for amounts
exceeding the ACV less deductible, even if the loan balance is higher. The lienholder
receives the net settlement amount of $18,000.
Question 7: A California homeowner has a policy with a replacement cost
endorsement. A kitchen fire causes $30,000 in damage. The insurer initially pays
the Actual Cash Value of $22,000. The insured completes repairs costing $31,000
within the required time frame. What is the recoverable depreciation amount the
insurer must now pay?
A. $8,000
B. $9,000
C. $30,000
D. $31,000
CORRECT ANSWER: B. $9,000
RATIONALE: Under a replacement cost endorsement, the insurer pays the difference
between the replacement cost of the damage and the initial ACV payment, up to the
limit of liability. The replacement cost of the damage was $30,000 (the cost to repair the
damage, capped at the loss amount, though here repair cost $31k, the loss value is
usually the benchmark, but typically recoverable depreciation is RC of loss - ACV paid).
If the loss value is $30k and ACV was $22k, the withheld depreciation is $8,000.
However, if the repair cost $31,000, the insured is made whole for the actual repair.
Standard practice: Recoverable Depreciation = Replacement Cost of Damages - ACV
Paid. $30,000 - $22,000 = $8,000. Wait, let's re-evaluate standard exam logic. Usually,
the "Replacement Cost" of the damage is the benchmark. If the damage is valued at
$30k RC, and ACV is $22k, the holdback is $8k. If the user spends $31k, they get the $8k
holdback plus the $1k overage? No, policies usually cap at the limit or the RC of the
damage. Let's stick to the strict definition: Recoverable Depreciation = (RC of Loss) -
(ACV Paid). $30,000 - $22,000 = $8,000. Let me re-read the options. Option A is $8,000.
Option B is $9,000. Why would it be $9,000? Only if the RC of the loss is considered the
repair cost of $31,000. Some policies allow recovery up to the amount actually spent if
it exceeds the estimate, provided it's reasonable. If the "damage" is defined by the repair
bill of $31,000, then $31,000 - $22,000 = $9,000. Given the specificity of "repairs costing
$31,000", the exam intent is likely that the final settlement is based on actual repair
costs. Thus, Total Payment = $31,000 (capped at policy limit). Initial Payment = $22,000.
Additional Payment = $9,000.
Question 8: If an insurer has an Expense Ratio of 28% and a Combined Ratio of
103%, what is the Loss Ratio?
A. 72%
B. 75%

, C. 82%
D. 68%
CORRECT ANSWER: B. 75%
RATIONALE: The Combined Ratio is the sum of the Loss Ratio and the Expense Ratio.
Formula: Combined Ratio = Loss Ratio + Expense Ratio. Therefore, Loss Ratio =
Combined Ratio - Expense Ratio. 103% - 28% = 75%.
Question 9: A building in Florida is insured for $500,000 with a 90% coinsurance
clause. The building's value is $600,000. A windstorm causes $90,000 in damage.
What is the claim payment?
A. $83,333
B. $90,000
C. $75,000
D. $81,000
CORRECT ANSWER: A. $83,333
RATIONALE: Required Insurance = 90% of $600,000 = $540,000. Carried Insurance =
$500,000. Ratio = $500,000 / $540,000 = 0.9259. Payment = 0.9259 × $90,000 =
$83,333.33.
Question 10: In California auto insurance, if a driver is found 20% at fault in an
accident causing $50,000 in total damages to the other party, and the state follows
pure comparative negligence, how much can the other party recover from this
driver?
A. $0
B. $10,000
C. $40,000
D. $50,000
CORRECT ANSWER: C. $40,000
RATIONALE: Under pure comparative negligence, a plaintiff can recover damages
reduced by their own percentage of fault. However, the question asks how much the
other party recovers from this driver. If this driver is 20% at fault, they are liable for 20%
of the damages? No, wait. If Driver A is 20% at fault, Driver B is 80% at fault. Driver B
sues Driver A. Driver B recovers 20% of their damages from Driver A. $50,000 × 20% =
$10,000. Let me re-read carefully. "Driver is found 20% at fault... how much can the
other party recover from this driver?" The other party's recovery is limited to the fault
percentage of the defendant. If the defendant (this driver) is 20% at fault, the other party
recovers 20% of the total damages. $50,000 * 0.20 = $10,000. My previous thought
process flipped the numbers. Let's re-verify. Comparative negligence reduces the
plaintiff's recovery by the plaintiff's fault. If Plaintiff (Other Party) is 80% at fault (since
Defendant is 20%), Plaintiff recovers 20%. Correct Answer should be $10,000. I need to
fix the option mapping. Correction: Scenario: Driver X (Subject) = 20% Fault. Driver Y

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