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Mathematics, 11.10.2020 14:01 rakanmadi87

An electronics store advertises that one lucky customer will be given a television at the store's 10th anniversary celebration. On the day of the celebration, 150 customers, of which 82 are less than 30 years old and 68 are 30 years old or more, complete a form to enter for the chance to
win the television. The manager of the store wants to select the winner by drawing a form out of a box, but the box can only hold 100 forms.
Which method ensures both that the manager can use the box for the selection and that each customer has a fair chance of winning?
OA. Randomly divide the 150 forms into three equal-sized lots. Then, randomly select two of the lots and place them in the box.
Randomly select the winning customer's form out of the box.
ΠžΠ’. Sort the forms alphabetically by last name. Then, place the first 100 forms into the box. Randomly select the winning
customer's form out of the box.
OC. Randomly divide the 150 forms into five equal-sized groups. Then randomly select 4 of the groups and place them in the box.
Randomly select the winning customer's form out of the box.
OD. Divide the forms into two lots based on age. Then, randomly select one of the lots and place it in the box. Randomly select the
winning customer's form out of the box.

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