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    Thread: Mean mode median solved problems (Biostatistic)

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      Mean mode median solved problems (Biostatistic)

      1.
      The weekly salaries of six employees at McDonalds are $140, $220, $90, $180, $140, $200. For these six salaries, find: (a) the mean (b) the median (c) the mode
      1. List the data in order: 90, 140, 140, 180, 200, 220
      Mean: 90+ 140+ 140+ 180 + 200 + 220 =
      6

      Median: 90,140,140,180,200,220
      The two numbers that fall in the middle need to be
      averaged. 140 + 180 = 160
      2

      Mode: The number that appears the most is 140



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      Re: Mean mode median solved problems (Biostatistic)

      Andy has grades of 84, 65, and 76 on three math tests. What grade must he obtain on the next test to have an average of exactly 80 for the four tests?
      84 + 65 + 76+ x = 80(average) cross multiply
      4 and solve

      (4)(80) = 225 + x
      320 = 225 + x
      -225 -225

      95 = x

      Andy needs a 95 on his next test.


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      Re: Mean mode median solved problems (Biostatistic)

      Test scores for a class of 20 students are as follows:
      93, 84, 97, 98, 100, 78, 86, 100, 85, 92, 72, 55, 91, 90, 75, 94, 83, 60, 81, 95
      Test
      Scores
      Frequency
      91-100
      81-90
      71-80
      61-70
      51-60
      a) Copy and complete the table shown at the left.b) Find the modal interval.
      The "modal interval" is the interval containing the greatest frequency. It is not the mode.

      c) Find the interval that contains the median.



      Solution:



      Test Scores Frequency
      91-100 9
      81-90 6
      71-80 3
      61-70 0
      51-60 2
      20 total
      b. 91-100 is the modal interval. This interval has the most data.
      c. The middle of 20 is 10.

      If I count from
      the top, 10 will fall in the interval 81-90.
      If I count from the bottom and go up, 10
      will fall in the interval 81-90. The
      interval that contains the

      median is
      81 - 90.



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      Re: Mean mode median solved problems (Biostatistic)

      Problem
      The values of 11 houses on Washington Street are shown in the table.
      a. Find the mean value of these houses in dollars.
      b. Find the median value of these houses in dollars.
      c. State which measure of central tendency, the mean or the median, best represents the values of these 11 houses. Justify your answer.
      Solution:
      a. Mean:100000 + 5(175000) + 4(200000) + 700000 = 225,000
      11

      b. Median: 100000, 175000, 175000, 175000, 175000, 175000, 200000, 200000, 200000, 200000, 700000
      Median can be seen to be 175000.
      OR simply find where the middle (6th value) occurs: 175000

      c. Best: The median best represents the values of the homes since the mean value has only one home price higher than the mean.



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