====== 개인과제: 크래커 실험 F-test ====== 아래의 표를 이용하여 손에 익은 워드프로세서를 이용하여 과제를 수행한 후, 파일 이름을 * Assignment_Ftest_yourID.docx * Assignment_Ftest_yourID.pdf * Assignment_Ftest_yourID.hwp 중 하나로 저장하고, 이를 업로드 하시기 바랍니다. 업로드 방법은 수업시간에 알려 드립니다. {{Assignment_Ftest_yourID.docx|F test Assigment by your id (이름)}} {{Assignment_Ftest_yourID.docx|F test Assigment by your id (이름)}} ===== 과제 내용 ===== **__과제는 아래를 포함하는 내용이어야 합니다.__** ^ Factor B: Fullness ^^^^^^ | Factor A: \\ Weight | | Empty | Full | | | ::: | Normal | n=20 \\ $\overline{X}=22$ \\ T=440 \\ SS=1540 | n=20 \\ $\overline{X}$ =15 \\ T=300 \\ SS=1270 | $T_\text{Normal}=740$ | | | ::: | Obese | n=20 \\ $\overline{X}$ = 17 \\ T=340 \\ SS=1320 | n=20 \\ $\overline{X}$ = 18 \\ T=360 \\ SS=1266 | $T_\text{obese} = 700$ | | | ::: | | $T_\text{empty} =780$ | $T_\text{full} = 660$ | | G=1440 \\ N=80 \\ $\Sigma{X^2}=31836$ | $\overline{X_{t}}= 18 $ \\ $\overline{X_{t}}^2= 324 $ \\ $N = 80 $ \\ $N*(\overline{X_t}^2) = 25920 $ \\ $\sum{X^2} - N*(\overline{X_t}^2) = 31836 - 25920 = 5916$ \\ step 1. Build hypotheses step 2. Locate the critical range for F-ratio. calculate the $dfs$ - $df_{total}$ - $df_{within}$ - $df_{between}$ - $df_A$ - $df_B$ - $df_{AxB}$ Compute F-ratio SS - $SS_{total}$ $\overline{X_{t}}= 18 $ \\ $\overline{X_{t}}^2= 324 $ \\ $N = 80 $ \\ $N*(\overline{X_t}^2) = 25920 $ \\ $\Sigma{X^2} - N*(\overline{X_t}^2) = 31836 - 25920 = 5916$ \\ - $SS_{within}$ $SS_{within} = \Sum{SS_{within}} = 1540 + 1270 + 1320 + 1266 = 5396$ - $SS_{between}$ - $SS_A$ - $SS_B$ - $SS_{AxB}$ MS - $MS_{A}$ - $MS_{B}$ - $MS_{AxB}$ - $MS_{Within}$ F-ratio - $F_{A}$ - $F_{B}$ - $F_{AxB}$ ^ Table 1. Mean number of crackers eaten in each treatment condition ^^^^ | | | Fullness || | | | Empty stomach | Full stomach | | Weight | Normal | M=22 \\ SD=9.00 | M=15 \\ SD=8.18 | | ::: | Obese | M=17 \\ SD=8.34 | M=18 \\ SD=8.16 | ^ Table 2. Result ^^^^^ | Source | SS | df | MS | F | | Between treatment | | | | | | - Factor A (weight) | | | | | | - Factor B (fullness) | | | | | | - A x B interaction | | | | | | Within treatment | | | | | | Total | | | | | | weigth x fullness factorial design |||||