The average IQ of 10 students in a mathematics course is 114. If 9 of the students have IQs of 101, 125, 118, 128, 106, 115, 99, 118, and 109, what must be the other IQ?
Answers
Answered by
12
Answer:
121
Step-by-step explanation:
Number of students -10
Average IQ- 114
Total of 10=114*10=1140
Total of 9 is: 101+125+118+128+106+115+99+118+109=1019
The remaining IQ = 1140-1019=121
Answered by
0
Given,
The average IQ of 10 students is 114.
The Iq of 9 students is 101, 125, 118, 128, 106, 115, 99, 118, and 109.
To Find,
The IQ of the other student.
Solution,
The formula for calculating the average is
Average = Sum of observations/Number of observations.
Let the IQ of 10th student be x
Average of IQ of 10 students = 114
(101+125+118+128+106+115+99+118+109+x)/10 = 114
1019+x = 1140
x = 121
Hence, the IQ of the other student is 121.
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