Find the number of integral solutions of `x_1+x_2+x_3+=24` subjected to the condition that `1lt=x_1lt=5,12lt=x_2lt=18` and `-1lt=x_3`

The number of integral solutions of x^(2)-3x-4 lt 0 , is

Find number of integral solution log_(x+3)(x^(2)-x)lt1

The number of intergal values of x if 5x -1 lt (x+1)^2 lt 7 x-3 is

Solution set of (5x-1)lt (x+1)^(2)lt (7x -3) is

0 lt |x-1|lt3

D={x:0<=4x^(2)<=1}

Find the range of values of x which satisfy the inequlaity - 1/5lt (3x)/10 + 1lt 2/5,x epsilon R .

Least integral value of x satisfying the inequation (x^(2)+1)lt(x+2)^(2)lt2xx^(2)+4x-12is

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) )