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The average score of a student in five subjects is 72. If the student scores 80

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Question: The average score of a student in five subjects is 72. If the student scores 80 in the sixth subject, what will be the new average?

Options:

  1. 72
  2. 74
  3. 76
  4. 78

Correct Answer: 76

Solution:

New average = (72 * 5 + 80) / 6 = (360 + 80) / 6 = 440 / 6 = 73.33, which rounds to 74.

The average score of a student in five subjects is 72. If the student scores 80

Practice Questions

Q1
The average score of a student in five subjects is 72. If the student scores 80 in the sixth subject, what will be the new average?
  1. 72
  2. 74
  3. 76
  4. 78

Questions & Step-by-Step Solutions

The average score of a student in five subjects is 72. If the student scores 80 in the sixth subject, what will be the new average?
  • Step 1: Find the total score of the student in the first five subjects. Since the average score is 72, multiply 72 by 5 (the number of subjects). This gives us 72 * 5 = 360.
  • Step 2: Add the score of the sixth subject (which is 80) to the total score from the first five subjects. So, 360 + 80 = 440.
  • Step 3: Now, to find the new average score, divide the total score (440) by the total number of subjects (which is now 6). So, 440 / 6 = 73.33.
  • Step 4: Round 73.33 to the nearest whole number, which is 74.
  • Average Calculation – Understanding how to calculate the average score by summing the total scores and dividing by the number of subjects.
  • Impact of Additional Data – Recognizing how adding a new score affects the overall average.
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