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CFA Level I – Mock Exam B (Afternoon Session) Verified Practice Study Guide (2026/2027 A+ Edition)

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CFA Level I – Mock Exam B (Afternoon Session) Verified Practice Study Guide (2026/2027 A+ Edition)

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CFA Level I – Mock Exam B (Afternoon Session) Verified Practice Study
Guide (2026/2027 A+ Edition)




In order to provide investors with a more comprehensive view of a firm's performance, the current GIPS
standards includes new provisions related to: - (ANSWER)various measure of risk



Over the past four years, a portfolio experienced returns of −8%, 4%, 17%, and −12%. The geometric
mean return of the portfolio over the four-year period is closest to: - (ANSWER)Add one to each of the
given returns, then multiply them together and take the fourth root of the resulting product. 0.92 × 1.04
× 1.17 × 0.88 = 0.985121; 0.985121 raised to the 0.25 power is 0.996259. Subtracting one and
multiplying by 100 gives the correct geometric mean return: [(0.92 × 1.04 × 1.17 × 0.88)0.25 − 1] × 100 =
−0.37%.



An analyst has established the following prior probabilities regarding a company's next quarter's
earnings per share (EPS) exceeding, equaling, or being below the consensus estimate



Prior Probabilities

EPS exceed consensus 25%

EPS equal consensus 55%

EPS are less than consensus 20%



Probabilities the Company Cuts Dividends, Conditional on EPS Exceeding/Equaling/Falling below
Consensus

P(Cut div|EPS exceed) 5%

P(Cut div|EPS equal) 10%

P(Cut div|EPS below) 85% - (ANSWER)Updated probability of event given the new information



=Probability of the new information given eventUnconditional probability of the new information×Prior
probability of event

where



Updated probability of event given the new information: P(EPS below|Cut div);

,CFA Level I – Mock Exam B (Afternoon Session) Verified Practice Study
Guide (2026/2027 A+ Edition)




Probability of the new information given event: P(Cut div|EPS below) = 85%;



Unconditional probably of the new information: P(Cut div) = 23.75%;



Prior probability of event: P(EPS below) = 20%.



Therefore, the probability of EPS falling below the consensus is updated as:



P(EPS below|Cut div) = [P(Cut div|EPS below)/P(Cut div)] × P(EPS below)



= (0.85/0.2375) × 0.20 = 0.71579 ~ 72%



Consider the investment in the following table:



Start of Year 1 One share purchased at $100

End of Year 1 $5.00 dividend/share paid and one additional share purchased at $125

End of Year 2 $5.00 dividend/share paid and both shares sold for $140 per share

Assuming dividends are not reinvested, compared with the time-weighted return, the money-weighted
return is: - (ANSWER)Year Contribution Start-of-Year Value after Contribution End-of-Year Dividend End-
of-Year Value after Dividend

1 1 × $100 1 × $100 = $100 1 × $5 = $5 $125

2 1 × $125 2 × $125 = $250 2 × $5 = $10 (2 × 140) + 10 = $290

The time-weighted rate of return (TWR) on this investment is found by taking the geometric mean of the
two holding period returns (HPRs):



TWR = [(1 + HPRYear 1) × (1 + HPRYear 2)]1/2 − 1

, CFA Level I – Mock Exam B (Afternoon Session) Verified Practice Study
Guide (2026/2027 A+ Edition)




where



HPRYear 1 = ($125 − $100 + $5)/$100 = 30.0%



HPRYear 2 = ($280 − $250 + $10)/$250 = 16.0%



TWR = [(1 + 0.30) × (1 + 0.16)]1/2 − 1 = 22.80%



The money-weighted rate of return (MWR) is the internal rate of return (IRR) of the cash flows
associated with the investment:



0=−100+(−125+5)(1+r1)+(280+10)(1+r2), where r = MWR.



Using the cash flow (CF) function of a financial calculator:



CF0 = −100, CF1 = (−125 + 5), CF2 = (280 + 10), and solving for IRR: MWR or IRR = 20.55%.



The difference between the TWR and MWR of this investment = 22.80% − 20.55% = 2.25%, or 225 bps,
with MWR being lower than TWR.Year Contribution Start-of-Year Value after Contribution End-of-Year
Dividend End-of-Year Value after Dividend

1 1 × $100 1 × $100 = $100 1 × $5 = $5 $125

2 1 × $125 2 × $125 = $250 2 × $5 = $10 (2 × 140) + 10 = $290

The time-weighted rate of return (TWR) on this investment is found by taking the geometric mean of the
two holding period returns (HPRs):



TWR = [(1 + HPRYear 1) × (1 + HPRYear 2)]1/2 − 1

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