The given ANOVA table only has three values provided, but these can be used to find the missing values.

Source of Variation	Sum of Squares	Degrees of Freedom	Mean Square	F	p - value
Treatments	600	____________	____________	____________	____________
Blocks	800	____________	____________
Error	____________	____________	____________
Total	1,700	____________

Use = 0.05 to test for any significant differences.

The ANOVA table for a randomized block design has the following form. Note that all the values within this table will be positive.

Source of Variation	Sum of Squares	Degrees of Freedom	Mean Square	F	p - value
Treatments	SSTR	k - 1	MSTR = SSTR / k - 1	F = MSTR / MSE
Blocks	SSBL	b - 1	MSBL = SSBL / b - 1
Error	SSE	(k - 1)(b - 1)	MSE = SSE / (k - 1)(b - 1)
Total	SST	nT 1

The values in the column for the degrees of freedom are based on the number of k population means, or treatments, the number of b blocks, and the total number of observations, n_T = kb. The total degrees of freedom is the sum of the degrees of freedom for the treatments, blocks, and error.

In this design, there were four treatments with seven blocks. Therefore, k = ____________, b = ____________, and n_T=kb = ____________. Complete the column for the degrees of freedom in the ANOVA table.

Source of Variation	Sum of Squares	Degrees of Freedom	Mean Square	F	p - value
Treatments	600	k - 1 = ____________
Blocks	800	b - 1 = ____________
Error	300	(k - 1)(b - 1) = ____________
Total	1,700	nT 1 = ____________