" Observations of some data are "(x)/(5),x,(x)/(3),(2x)/(3),(x)/(4),(2x)/(5)" and "(3x)/(4)" .If the median of the data is "4," then "x" ' is "

Observation of some data are (x)/(5) , x , (x)/(3) , (2x)/(3) , (x)/(4) , (2x)/(5) and (3x)/(4) where x gt 0 . If the median of the data is 4 , then find the value of 'x' .

Observation of the certain date are (x)/(8) , (x)/(4) , (x)/(2) , x , (x)/(16) where x gt 0 . If median of the given data is 8 , then find the mean of the given data .

If the median of (x)/(5), x, (x)/(4), (x)/(2), (x)/(3) (x gt 0) is 8, then the value of x is

If the median of (x)/(5),x,(x)/(4),(x)/(2),(x)/(3)(xgt0) is 8, then the value of x is

Median of (x)/(5), x, (x)/(4), (x)/(2), (x)/(3) is 8. If x gt 0 then value of x is

Median of (x)/(5), x, (x)/(4), (x)/(2), (x)/(3) is 8. If x gt 0 then value of x is

3, 2, 4, 3, 5, 2, x, 6. If the mode of this data is 3, then x = .........

If the median of the data , x_(1) , x_(2) , x_(3) , x_(4) , x_(5) , x_(6) , x_(7) , x_(8) is a , then find the median of the data is x_(3) , x_(4) , x_(5) , x_(6) . (where x_(1) lt x_(2) lt x_(3) lt x_(4) lt x_(5) lt x_(6) lt x_(7) lt x_(8) )

((x-1)/(x-2))-((x-2)/(x-3))=((x-3)/(x-4))-((x-4)/(x-5))