Please answer all the questions:

Directions: Solve the following problems and answer the following questions. Record your responses in the corresponding online test. [COMMENTS & HINTS: Keep this test sheet handy since the online test does not include these details. Use technology to your advantage. Record your responses according to the coded cells in the organizer and the additional questions. Be precise; do not enter any insignificant or extraneous digits: enter 2 not 2.0 if the answer is two. Please round off precisely if and when necessary and as requested.]

Apply the techniques of two-way ANOVA to a data sample split into eight treatments with total degrees of freedom, df = 47, testing at the 2.5% level of significance. The Sum of Squares for Treatments is 42; the Mean Square for Blocks is 9, and the Mean Square for Error is 3.

SS df MS F test stats

Treatments #1 #5 #9 #12

Blocks #2 #6 #10 #13

Error #3 #7 #11 XXXXXXX

XXXXXXX

Total #4 #8 XXXXXXX

Record your response to item #1 here, filling cell #1 in the organizer.??????

#1: ______________

Question 2)

Apply the techniques of two-way ANOVA to a data sample split into eight treatments with total degrees of freedom, df = 47, testing at the 2.5% level of significance. The Sum of Squares for Treatments is 42; the Mean Square for Blocks is 9, and the Mean Square for Error is 3.

SS df MS F test stats

Treatments #1 #5 #9 #12

Blocks #2 #6 #10 #13

Error #3 #7 #11 XXXXXXX

XXXXXXX

Total #4 #8 XXXXXXX

Record your response to item #2 here, filling cell #2 in the organizer.

#2:______________

Question 3)

Apply the techniques of two-way ANOVA to a data sample split into eight treatments with total degrees of freedom, df = 47, testing at the 2.5% level of significance. The Sum of Squares for Treatments is 42; the Mean Square for Blocks is 9, and the Mean Square for Error is 3.

SS df MS F test stats

Treatments #1 #5 #9 #12

Blocks #2 #6 #10 #13

Error #3 #7 #11 XXXXXXX

XXXXXXX

Total #4 #8 XXXXXXX

Record your response to item #3 here,filling cell #3in the organizer.

#3:______________

Question 4)

Apply the techniques of two-way ANOVA to a data sample split into eight treatments with total degrees of freedom, df = 47, testing at the 2.5% level of significance. The Sum of Squares for Treatments is 42; the Mean Square for Blocks is 9, and the Mean Square for Error is 3.

SS df MS F test stats

Treatments #1 #5 #9 #12

Blocks #2 #6 #10 #13

Error #3 #7 #11 XXXXXXX

XXXXXXX

Total #4 #8 XXXXXXX

Record your response to item #4 here,filling cell #4in the organizer.

#4:______________

Question 5)

Apply the techniques of two-way ANOVA to a data sample split into eight treatments with total degrees of freedom, df = 47, testing at the 2.5% level of significance. The Sum of Squares for Treatments is 42; the Mean Square for Blocks is 9, and the Mean Square for Error is 3.

SS df MS F test stats

Treatments #1 #5 #9 #12

Blocks #2 #6 #10 #13

Error #3 #7 #11 XXXXXXX

XXXXXXX

Total #4 #8 XXXXXXX

Record your response to item #5 here,filling cell #5in the organizer.

#5:____________

Question 6)

Apply the techniques of two-way ANOVA to a data sample split into eight treatments with total degrees of freedom, df = 47, testing at the 2.5% level of significance. The Sum of Squares for Treatments is 42; the Mean Square for Blocks is 9, and the Mean Square for Error is 3.

SS df MS F test stats

Treatments #1 #5 #9 #12

Blocks #2 #6 #10 #13

Error #3 #7 #11 XXXXXXX

XXXXXXX

Total #4 #8 XXXXXXX Record your response to item #6 here,filling cell #6in the organizer.

#6:___________

Question 7)

Apply the techniques of two-way ANOVA to a data sample split into eight treatments with total degrees of freedom, df = 47, testing at the 2.5% level of significance. The Sum of Squares for Treatments is 42; the Mean Square for Blocks is 9, and the Mean Square for Error is 3.

SS df MS F test stats

Treatments #1 #5 #9 #12

Blocks #2 #6 #10 #13

Error #3 #7 #11 XXXXXXX

XXXXXXX

Total #4 #8 XXXXXXX Record your response to item #7 here,filling cell #7 in the organizer.

#7:____________

Question 8)

Apply the techniques of two-way ANOVA to a data sample split into eight treatments with total degrees of freedom, df = 47, testing at the 2.5% level of significance. The Sum of Squares for Treatments is 42; the Mean Square for Blocks is 9, and the Mean Square for Error is 3.

SS df MS F test stats

Treatments #1 #5 #9 #12

Blocks #2 #6 #10 #13

Error #3 #7 #11 XXXXXXX

XXXXXXX

Total #4 #8 XXXXXXX Record your response to item #8 here, filling cell #8in the organizer.

#8:____________

Question 9)

Apply the techniques of two-way ANOVA to a data sample split into eight treatments with total degrees of freedom, df = 47, testing at the 2.5% level of significance. The Sum of Squares for Treatments is 42; the Mean Square for Blocks is 9, and the Mean Square for Error is 3.

SS df MS F test stats

Treatments #1 #5 #9 #12

Blocks #2 #6 #10 #13

Error #3 #7 #11 XXXXXXX

XXXXXXX

Total #4 #8 XXXXXXX Record your response to item #9 here,filling cell #9 in the organizer.

#9:____________

Question 10)

Apply the techniques of two-way ANOVA to a data sample split into eight treatments with total degrees of freedom, df = 47, testing at the 2.5% level of significance. The Sum of Squares for Treatments is 42; the Mean Square for Blocks is 9, and the Mean Square for Error is 3.

SS df MS F test stats

Treatments #1 #5 #9 #12

Blocks #2 #6 #10 #13

Error #3 #7 #11 XXXXXXX

XXXXXXX

Total #4 #8 XXXXXXX Record your response to item #10 here,filling cell #10in the organizer.

#10:____________

Question 11)

Apply the techniques of two-way ANOVA to a data sample split into eight treatments with total degrees of freedom, df = 47, testing at the 2.5% level of significance. The Sum of Squares for Treatments is 42; the Mean Square for Blocks is 9, and the Mean Square for Error is 3.

SS df MS F test stats

Treatments #1 #5 #9 #12

Blocks #2 #6 #10 #13

Error #3 #7 #11 XXXXXXX

XXXXXXX

Total #4 #8 XXXXXXX Record your response to item #11 here,filling cell #11in the organizer.

#11:____________

Question 12)

Apply the techniques of two-way ANOVA to a data sample split into eight treatments with total degrees of freedom, df = 47, testing at the 2.5% level of significance. The Sum of Squares for Treatments is 42; the Mean Square for Blocks is 9, and the Mean Square for Error is 3.

SS df MS F test stats

Treatments #1 #5 #9 #12

Blocks #2 #6 #10 #13

Error #3 #7 #11 XXXXXXX

XXXXXXX

Total #4 #8 XXXXXXX Record your response to item #12 here,filling cell #12in the organizer.

#12:____________

Question 13)

Apply the techniques of two-way ANOVA to a data sample split into eight treatments with total degrees of freedom, df = 47, testing at the 2.5% level of significance. The Sum of Squares for Treatments is 42; the Mean Square for Blocks is 9, and the Mean Square for Error is 3.

SS df MS F test stats

Treatments #1 #5 #9 #12

Blocks #2 #6 #10 #13

Error #3 #7 #11 XXXXXXX

XXXXXXX

Total #4 #8 XXXXXXX Record your response to item #13 here,filling cell #13in the organizer.

#13:____________

Question 14)

Apply the techniques of two-way ANOVA to a data sample split into eight treatments with total degrees of freedom, df = 47, testing at the 2.5% level of significance. The Sum of Squares for Treatments is 42; the Mean Square for Blocks is 9, and the Mean Square for Error is 3.

SS df MS F test stats

Treatments #1 #5 #9 #12

Blocks #2 #6 #10 #13

Error #3 #7 #11 XXXXXXX

XXXXXXX

Total #4 #8 XXXXXXX What is the F critical for treatments, rounding to the nearest ten-thousandths? [COMMENTS & HINTS: It is a number between zero and ten. Enter this answer as #.####]

Record your response to item #14 here:____________

Question 15)

Apply the techniques of two-way ANOVA to a data sample split into eight treatments with total degrees of freedom, df = 47, testing at the 2.5% level of significance. The Sum of Squares for Treatments is 42; the Mean Square for Blocks is 9, and the Mean Square for Error is 3.

SS df MS F test stats

Treatments #1 #5 #9 #12

Blocks #2 #6 #10 #13

Error #3 #7 #11 XXXXXXX

XXXXXXX

Total #4 #8 XXXXXXX What is the F critical for blocks, rounding to the nearest ten-thousandths? [COMMENTS & HINTS: It is a number between zero and ten. Enter this answer as #.####]

Record your response to item #15 here:___________

Question 16)

Apply the techniques of two-way ANOVA to a data sample split into eight treatments with total degrees of freedom, df = 47, testing at the 2.5% level of significance. The Sum of Squares for Treatments is 42; the Mean Square for Blocks is 9, and the Mean Square for Error is 3.

SS df MS F test stats

Treatments #1 #5 #9 #12

Blocks #2 #6 #10 #13

Error #3 #7 #11 XXXXXXX

XXXXXXX

Total #4 #8 XXXXXXX

What is the most appropriate technical conclusion for treatments, based on the available evidence and testing at the indicated level of significance? {Select the best response.

Response (a):The researcher would highly reject the unidentified null hypothesis for treatments. Response (b):The researcher would reject the unidentified null hypothesis for treatments

Response (c):The researcher would marginally reject the unidentified null hypothesis for treatments.

Response (d):The researcher would highly fail to reject the unidentified null hypothesis for treatments.

Response (e):The researcher would fail to reject the unidentified null hypothesis for treatments.

Response (f):The researcher would marginally fail to reject the unidentified null hypothesis for treatments