91影视

A study of the attractiveness of advertised price discounts had two factors: percent of all foods on sale $(25\%,50\%,75\%,or100\%)$.

In the question, there are $4$percent of all foods on sale and $2$percent of discount. Each treatment is then a unique combination of one percent of each group. Like we have,

Treatment $1:25\%$of food on sale, $60\%$off

Treatment $2:25\%$of food on sale, $40-70\%$off

Treatment $3:50\%$of food on sale, $60\%$off

Treatment $4:50\%$of food on sale, $40-70\%$off

Treatment $5:75\%$of food on sale, $60\%$off

Treatment $6:75\%$of food on sale, $40-70\%$off

Treatment $7:100\%$of food on sale, $60\%$off

Treatment $8:100\%$of food on sale, $40-70\%$off

An equal number of subjects should be in each treatment group. Thus, given each subject a unique number between $1$ and $200$. A possible simulation then draws randomly a three-digit number. If the number is between $001$ and $200$ then select the corresponding subject for the treatment else ignore the number and move on to the next three-digit number.

The partial table of random digits below assigns subjects to treatment groups.

Work clearly on paper:

$457鈬�\text{Ignore}$

$404鉄�\text{Ignore}$

$180鉄�\text{Ignore}$

$765鉄�\text{Ignore}$

$561鉄�\text{Ignore}$

$333鉄�\text{Ignore}$

$020鈬�\text{Select subject}020$

$705鈬�\text{Ignore}$

$193鈬�\text{Select subject}193$

Thus, the subjects $20,180$and $193$were selected for treatment.

Percent on sale and precise discount versus range of discounts influence the attractiveness of a sale:

There are $4$ percent of all foods on sale and $2$ percent of discount. Each treatment is then a unique combination of one percent of each group. Thus, a careful description of how percent on sale and precise discount versus range of discounts influence the attractiveness of a sale will be as that the mean score increases strongly as the percent of good on sale increase if the percent is precise. We note that the mean score decreases slightly as the percent of good on sale increase if the percent is a range. Thus, the score seems to be highest for a high percent of goods on sale with a precise percent.