if the mean of x,x+2,x+4,x+6,x+8 is 24, find x
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Answered by
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Answer:
Mean = Sum of all observations / Total Number of observations
Sum of all observations = x + x + 2 + x + 4 + x + 6 + x + 8
⇒ Sum of all observations = 5x + 20
Mean = 24
Number of observations = 5
Substituting in the formula we get,
⇒ 24 = ( 5x + 20 ) / 5
Cross multiplying 5 with 24 we get,
⇒ 24 × 5 = 5x + 20
⇒ 120 = 5x + 20
⇒ 120 - 20 = 5x
⇒ 100 = 5x
⇒ x = 100 / 5 = 20
Hence the value of x is 20.
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Question:
if the mean of x,x+2,x+4,x+6,x+8 is 24.
Given:
Observation = x,x+2,x+4,x+6,x+8
Mean of observation = 24
Method Of Solution:
Mean = Sum of observations/Number of observation
Substitute the Given value in Formula!
Mean = Sum of observations/Number of observation
=> 24 = x+x+2+x+4+x+6+x+8 /5
=> 24 × 5 = (x)+(x+2)+(x+4)+(x+6)+(x+8)
=>120 = 5x+20
=> 120-20 = 5x
•^• 5x = 100
•°• x = 100/5
•^• x = 20
Hence, Required value of x is 20.
Question:
if the mean of x,x+2,x+4,x+6,x+8 is 24.
Given:
Observation = x,x+2,x+4,x+6,x+8
Mean of observation = 24
Method Of Solution:
Mean = Sum of observations/Number of observation
Substitute the Given value in Formula!
Mean = Sum of observations/Number of observation
=> 24 = x+x+2+x+4+x+6+x+8 /5
=> 24 × 5 = (x)+(x+2)+(x+4)+(x+6)+(x+8)
=>120 = 5x+20
=> 120-20 = 5x
•^• 5x = 100
•°• x = 100/5
•^• x = 20
Hence, Required value of x is 20.
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