Consider the following table containing yields for mutual funds in different asset classes (small, mid, and large cap). Fund Yield by Asset Class Small Cap Mid Cap Large Cap Fund Yield (%) Fund Yield (%) Fund Yield (%) Explorer Value 1.22 Capital Value 0.96 Equity Income 3.24 Small-Cap Value Index Admiral 2.46 Mid-Cap Value Index Admiral 0.52 High Dividend Yield Index 3.50 Small-Cap Index Admiral Shares 1.49 Extended Market Index Admiral Shares 1.22 500 Index Admiral Shares 0.52 Strategic Small-Cap Equity 2.61 Mid-Cap Index Admiral Shares 1.52 Diversified Equity 1.23 Explorer 0.17 Mid-Cap Growth 0.82 FTSE Social Index 1.42 Small-Cap Growth Index Admiral 0.21 Capital Value 0.32 Growth Equity 1.42 Explorer Value 1.32 Strategic Equity 1.54 U.S. Growth 0.37 Small-Cap ETF 1.44 Capital Opportunity Admiral Shares 1.27 Windsor 1.64 sum of squares for treatmentssum of squares for error≈1.7894≈15.7229 Step 1 of 2 : What are the degrees of freedom associated with the sum of squares for treatments?
Consider the following table containing yields for mutual funds in different asset classes (small, mid, and large cap). Fund Yield by Asset Class Small Cap Mid Cap Large Cap Fund Yield (%) Fund Yield (%) Fund Yield (%) Explorer Value 1.22 Capital Value 0.96 Equity Income 3.24 Small-Cap Value Index Admiral 2.46 Mid-Cap Value Index Admiral 0.52 High Dividend Yield Index 3.50 Small-Cap Index Admiral Shares 1.49 Extended Market Index Admiral Shares 1.22 500 Index Admiral Shares 0.52 Strategic Small-Cap Equity 2.61 Mid-Cap Index Admiral Shares 1.52 Diversified Equity 1.23 Explorer 0.17 Mid-Cap Growth 0.82 FTSE Social Index 1.42 Small-Cap Growth Index Admiral 0.21 Capital Value 0.32 Growth Equity 1.42 Explorer Value 1.32 Strategic Equity 1.54 U.S. Growth 0.37 Small-Cap ETF 1.44 Capital Opportunity Admiral Shares 1.27 Windsor 1.64 sum of squares for treatmentssum of squares for error≈1.7894≈15.7229 Step 1 of 2 : What are the degrees of freedom associated with the sum of squares for treatments?
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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]
Consider the following table containing yields for mutual funds in different asset classes (small, mid, and large cap).
sum of squares for treatmentssum of squares for error≈1.7894≈15.7229
Fund Yield by Asset Class
Small Cap | Mid Cap | Large Cap | |||
---|---|---|---|---|---|
Fund | Yield (%) | Fund | Yield (%) | Fund | Yield (%) |
Explorer Value | 1.22 | Capital Value | 0.96 | Equity Income | 3.24 |
Small-Cap Value Index Admiral | 2.46 | Mid-Cap Value Index Admiral | 0.52 | High Dividend Yield Index | 3.50 |
Small-Cap Index Admiral Shares | 1.49 | Extended Market Index Admiral Shares | 1.22 | 500 Index Admiral Shares | 0.52 |
Strategic Small-Cap Equity | 2.61 | Mid-Cap Index Admiral Shares | 1.52 | Diversified Equity | 1.23 |
Explorer | 0.17 | Mid-Cap Growth | 0.82 | FTSE Social Index | 1.42 |
Small-Cap Growth Index Admiral | 0.21 | Capital Value | 0.32 | Growth Equity | 1.42 |
Explorer Value | 1.32 | Strategic Equity | 1.54 | U.S. Growth | 0.37 |
Small-Cap ETF | 1.44 | Capital Opportunity Admiral Shares | 1.27 | Windsor | 1.64 |
sum of squares for treatmentssum of squares for error≈1.7894≈15.7229
Step 1 of 2 :
What are the degrees of freedom associated with the sum of squares for treatments?
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