All real numbers x which satisfy the inequality `|1+4i-2^(-x)| le 5 ` where `i =sqrt(-1) x in r` are

All real numbers x which satisfy the inequality |1+4i-2^(-x)|<=5 where i=sqrt(-1)x in r are

The set of all real numbers satisfying the inequality X - 2 lt 1 is

The least values of x which satisfies the inequation -3 le (4x-3)/(5) le 3 is

Find the values of x which satisfy the inequation: -2le 1/2 - 2x le 1 5/6 , x epsilon N

Find the values of x which satisfy the inequation: -2le 1/2 - 2x le 1 5/6 , x epsilon N

Find the range of vaues of x, which satisfy the inequality : -1/5 le (3x)/(10 ) + 1 lt (2)/(5) , x in R. Graph the solution set on the number line.

The set of all real numbers satisfying the inequation 2^(x)+2^(|x|) gt 2sqrt(2) , is

The set of all real numbers satisfying the inequation 2^(x)+2^(|x|) gt 2sqrt(2) , is

The locus of z satisfying the inequality |(z+2i)/(2z+i)|lt1 where z = x + iy , is :

The locus of z satisfying the inequality |(z+2i)/(2z+1)|<1, where z=x+iy, is :