the median and mode of a frequency distribution are 8 and 10 respectively. The mean of the distribution will be
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Answered by
13
Solution :
Given median( M ) = 8,
mode ( z ) = 10 ,
Let the mean = x
mode = 3median - 2mean
=> z = 3m - 2x
=> 10 = 3× 8 - 2x
=> 2x = 24 - 10
=> 2x = 14
=> x = 14/2
=> x = 7
Therefore ,
mean of the distribution = x = 7
••••
Given median( M ) = 8,
mode ( z ) = 10 ,
Let the mean = x
mode = 3median - 2mean
=> z = 3m - 2x
=> 10 = 3× 8 - 2x
=> 2x = 24 - 10
=> 2x = 14
=> x = 14/2
=> x = 7
Therefore ,
mean of the distribution = x = 7
••••
Answered by
10
3Median = 2Mean + Mode
=>3×8 = 2Mean + 10
=>Mean

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=>3×8 = 2Mean + 10
=>Mean
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