Level II

Level II exam dates for 2027

Level II runs in three windows in 2027: May 18 to 22, August 23 to 27 and November 20 to 24. Registration costs US$1,140 before the early deadline and US$1,490 after it.

May 2027May 18 to 22
August 2027August 23 to 27
November 2027November 20 to 24
RegistrationUS$1,140 early, US$1,490 standard

2027 windows and deadlines

WindowExam datesEarly registration deadlineRegistration closes
May 2027May 18 to 22, 2027October 14, 2026February 10, 2027
August 2027August 23 to 27, 2027January 20, 2027April 29, 2027
November 2027November 20 to 24, 2027Not yet publishedNot yet published

Other May 2027 deadlines

  • Invoice payment deadline: January 1, 2027.
  • Scheduling deadline: February 16, 2027.
  • Disability accommodations request deadline: February 17, 2027.
  • Rescheduling deadline: May 7, 2027.

Other August 2027 deadlines

  • Registration and scheduling open: November 3, 2026.
  • Invoice payment deadline: March 20, 2027.
  • Disability accommodations request deadline: May 5, 2027.
  • Scheduling deadline: May 6, 2027.
  • Rescheduling deadline: August 12, 2027.

Try 4 questions

Question 1Regression model fit
Item set: Wexcombe Capital: explaining P/E ratios

Noah Feldberg is an equity analyst at Wexcombe Capital. To screen for mispriced stocks, he regresses the trailing price-to-earnings ratio of 45 consumer staples companies on three independent variables: the dividend payout ratio (as a decimal), the consensus expected EPS growth rate over the next five years (in percent) and the stock's beta. He uses ordinary least squares on one year's cross-section.

Exhibit 1. Regression of P/E on company characteristics

Intercept: coefficient 6.40; standard error 2.10; t-statistic 3.05

Dividend payout ratio: coefficient 8.20; standard error 2.90; t-statistic 2.83

Expected EPS growth (%): coefficient 0.95; standard error 0.21; t-statistic 4.52

Beta: coefficient -2.30; standard error 1.40; t-statistic -1.64

Exhibit 2. ANOVA table

Regression: df 3; sum of squares 352.0; mean square 117.33

Residual: df 41; sum of squares 287.0; mean square 7.0000

Total: df 44; sum of squares 639.0

F-statistic: 16.76

Exhibit 3. Critical values, 41 degrees of freedom where relevant

F-distribution, 3 and 41 degrees of freedom, 5% significance: 2.83

t-distribution, 5% significance, two-tailed: 2.020

t-distribution, 5% significance, one-tailed: 1.683

Feldberg's supervisor, Ines Moreau, CFA, asks him to test whether the model as a whole has explanatory power at the 5% level and to report a 95% confidence interval for the growth coefficient.

Moreau then points out that the model leaves out financial leverage. Within the sample, more highly leveraged companies tend to have higher expected EPS growth, and leverage is believed to affect P/E ratios directly.

Finally, Feldberg plots the regression residuals against expected EPS growth. The residuals are mostly positive for companies with very low and very high growth and mostly negative for companies with moderate growth, forming a U shape. Their spread looks similar across the range of growth rates.

The test of the regression's overall significance shows that:
Question 2Multiple regression basics
Item set: Wexcombe Capital: explaining P/E ratios

Noah Feldberg is an equity analyst at Wexcombe Capital. To screen for mispriced stocks, he regresses the trailing price-to-earnings ratio of 45 consumer staples companies on three independent variables: the dividend payout ratio (as a decimal), the consensus expected EPS growth rate over the next five years (in percent) and the stock's beta. He uses ordinary least squares on one year's cross-section.

Exhibit 1. Regression of P/E on company characteristics

Intercept: coefficient 6.40; standard error 2.10; t-statistic 3.05

Dividend payout ratio: coefficient 8.20; standard error 2.90; t-statistic 2.83

Expected EPS growth (%): coefficient 0.95; standard error 0.21; t-statistic 4.52

Beta: coefficient -2.30; standard error 1.40; t-statistic -1.64

Exhibit 2. ANOVA table

Regression: df 3; sum of squares 352.0; mean square 117.33

Residual: df 41; sum of squares 287.0; mean square 7.0000

Total: df 44; sum of squares 639.0

F-statistic: 16.76

Exhibit 3. Critical values, 41 degrees of freedom where relevant

F-distribution, 3 and 41 degrees of freedom, 5% significance: 2.83

t-distribution, 5% significance, two-tailed: 2.020

t-distribution, 5% significance, one-tailed: 1.683

Feldberg's supervisor, Ines Moreau, CFA, asks him to test whether the model as a whole has explanatory power at the 5% level and to report a 95% confidence interval for the growth coefficient.

Moreau then points out that the model leaves out financial leverage. Within the sample, more highly leveraged companies tend to have higher expected EPS growth, and leverage is believed to affect P/E ratios directly.

Finally, Feldberg plots the regression residuals against expected EPS growth. The residuals are mostly positive for companies with very low and very high growth and mostly negative for companies with moderate growth, forming a U shape. Their spread looks similar across the range of growth rates.

The 95% confidence interval for the expected EPS growth coefficient is closest to:
Question 3Model misspecification
Item set: Wexcombe Capital: explaining P/E ratios

Noah Feldberg is an equity analyst at Wexcombe Capital. To screen for mispriced stocks, he regresses the trailing price-to-earnings ratio of 45 consumer staples companies on three independent variables: the dividend payout ratio (as a decimal), the consensus expected EPS growth rate over the next five years (in percent) and the stock's beta. He uses ordinary least squares on one year's cross-section.

Exhibit 1. Regression of P/E on company characteristics

Intercept: coefficient 6.40; standard error 2.10; t-statistic 3.05

Dividend payout ratio: coefficient 8.20; standard error 2.90; t-statistic 2.83

Expected EPS growth (%): coefficient 0.95; standard error 0.21; t-statistic 4.52

Beta: coefficient -2.30; standard error 1.40; t-statistic -1.64

Exhibit 2. ANOVA table

Regression: df 3; sum of squares 352.0; mean square 117.33

Residual: df 41; sum of squares 287.0; mean square 7.0000

Total: df 44; sum of squares 639.0

F-statistic: 16.76

Exhibit 3. Critical values, 41 degrees of freedom where relevant

F-distribution, 3 and 41 degrees of freedom, 5% significance: 2.83

t-distribution, 5% significance, two-tailed: 2.020

t-distribution, 5% significance, one-tailed: 1.683

Feldberg's supervisor, Ines Moreau, CFA, asks him to test whether the model as a whole has explanatory power at the 5% level and to report a 95% confidence interval for the growth coefficient.

Moreau then points out that the model leaves out financial leverage. Within the sample, more highly leveraged companies tend to have higher expected EPS growth, and leverage is believed to affect P/E ratios directly.

Finally, Feldberg plots the regression residuals against expected EPS growth. The residuals are mostly positive for companies with very low and very high growth and mostly negative for companies with moderate growth, forming a U shape. Their spread looks similar across the range of growth rates.

Given Moreau's point about leverage, the estimated coefficient on expected EPS growth is most likely:
Question 4Model misspecification
Item set: Wexcombe Capital: explaining P/E ratios

Noah Feldberg is an equity analyst at Wexcombe Capital. To screen for mispriced stocks, he regresses the trailing price-to-earnings ratio of 45 consumer staples companies on three independent variables: the dividend payout ratio (as a decimal), the consensus expected EPS growth rate over the next five years (in percent) and the stock's beta. He uses ordinary least squares on one year's cross-section.

Exhibit 1. Regression of P/E on company characteristics

Intercept: coefficient 6.40; standard error 2.10; t-statistic 3.05

Dividend payout ratio: coefficient 8.20; standard error 2.90; t-statistic 2.83

Expected EPS growth (%): coefficient 0.95; standard error 0.21; t-statistic 4.52

Beta: coefficient -2.30; standard error 1.40; t-statistic -1.64

Exhibit 2. ANOVA table

Regression: df 3; sum of squares 352.0; mean square 117.33

Residual: df 41; sum of squares 287.0; mean square 7.0000

Total: df 44; sum of squares 639.0

F-statistic: 16.76

Exhibit 3. Critical values, 41 degrees of freedom where relevant

F-distribution, 3 and 41 degrees of freedom, 5% significance: 2.83

t-distribution, 5% significance, two-tailed: 2.020

t-distribution, 5% significance, one-tailed: 1.683

Feldberg's supervisor, Ines Moreau, CFA, asks him to test whether the model as a whole has explanatory power at the 5% level and to report a 95% confidence interval for the growth coefficient.

Moreau then points out that the model leaves out financial leverage. Within the sample, more highly leveraged companies tend to have higher expected EPS growth, and leverage is believed to affect P/E ratios directly.

Finally, Feldberg plots the regression residuals against expected EPS growth. The residuals are mostly positive for companies with very low and very high growth and mostly negative for companies with moderate growth, forming a U shape. Their spread looks similar across the range of growth rates.

The residual plot most likely indicates:

Next step

CFA Institute's exam dates and fees

Questions people ask

When is the Level II exam in 2027?

May 18 to 22, August 23 to 27 and November 20 to 24, 2027, in CFA Institute's exam calendar.

When is the early registration deadline for August 2027?

January 20, 2027. Registration closes on April 29, 2027.

How much is Level II registration?

US$1,140 before the early deadline and US$1,490 after it, for each 2027 window.