For a population of N equals=901, starting from row033 and column 01 of the acco

Question

For a population of N equals=901, starting from row033 and column 01 of the accompanying table of random numbers, determine the number of rows required in order to select a sample of n equals=15 without replacement.

It will require ___ row(s) and the last sample value will be ___

0000 0001 1111 1112 2222 2223 ROW 12345 67890 12345 67890 12345 67890 01 38616 31526 91605 48670 57145 93572 02 36871 50775 30592 57143 17381 68856 03 25853 35041 36871 50775 30592 57143 04 17381 68856 25853 35041 23913 48357 05 63308 16390 51690 54607 72407 55538 06 23913 48357 63308 16090 51690 54607 07 72407 55538 41377 25684 38012 79607 08 94713 97302 57085 86828 33706 05959 09 39700 90217 83845 44287 25625 84129 10 93642 93283 47067 21744 20671 32603

Explanation / Answer

Since sample size = 901, we dont accept any values larger than 900

We start from row 03 and column 0001 which has numbers 35041

Thus, the selected samples will be:

350; 413; 687; 150; 775; 305; 714; 317; 381; 688; 562; 585; 335; 041; 239

Thus, the two rows will be required and last value of sample = 239

Hope this helps.

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