For all 'x' , `x^(2)+2ax+(10-3a) gt 0` , then the interval in which 'a' lies is :

For all 'x', x^(2)+2ax+10-3a gt 0 , Statement 1 : the interval in which 'a' lies is -5 lt a lt 2 because Statement 2 : the sign of coefficient of x^(2) and the quadratic expression are same for all R iff the discriminant is negative.

For all x , x^2+2ax+10-3a>0 , then the interval in which a lies is

For all ' x^(prime),x^2+2a x+(10-3a)>0, then the interval in which ' a ' lies is (2004, 1M) a 5 (d) 2

If the roots of x^(2) - 2kx + k^(2)-1 = 0 lie between -2 and 4 then the interval in which k lies, is

If x^2+2ax+10-3a gt0 for all x in R then

If log_(2)(x-2)ltlog_(4)(x-2) ,, find the interval in which x lies.

If equation 2x^(3)-6x+2sina+3=0,a in (0,pi) has only one real root, then the largest interval in which a lies is

for all x in R if mx^2-9mx+5m+1gt0 then m lies in the interval

for all x in R if mx^2-9mx+5m+1gt0 then m lies in the interval

If "log"_(4)(3x^(2) +11x) gt 1 , then x lies in the interval