The least positive onteger for which x `4^(x)+8^((2//3)(x-2))-72-4^(x-3//2)` is non-negative, is

Find all positive ontegers n for which the equation nx^(4)+4x+3=0 has a real root.

The set of exhaustive values of 'a' for which the inequality (a^(2)+3)x^(2)+(a+2)x-4<2 holds of at least one negative x, is

If f(x)=sqrt(4^(x)+8^((2/3)*(x-1)) -72-4^(x-(3)/(2)) is defined AA x>=a, then the minimum value of f(a)=

Solve for x - ((2x-2)/(8))-((3x+2)/(4))=(2x+4)+2(3)/(4)

Least positive inegral value of x satisfying |4x + 3| + |3x - 4| = |7x - 1| is

Least positive inegral value of x satisfying |4x + 3| + |3x - 4| = |7x - 1| is

Find the interval in which f(x) is positive or negative : f(x) = (x-1)(x-2)(x-3)

Find the interval in which f(x) is positive or negative : f(x) = (x-1)(x-2)(x-3)