If `(a,a^(2))` falls inside the angle made by the lines `y=(x)/(2), x gt 0 and y=3x, x gt 0`, then a belongs to the interval

If (a,a^(2)) falls inside the angle made of the lines y=x/2,xgt0 and y=3x,xgt0 then a belongs to

If (t, t^(2)) falls inside the angle made by the lines y = x//2, x gt 0 and y = 3x, x gt 0, where t in (a, b) then find the value of 2a + b .

If (t, t^(2)) falls inside the angle made by the lines y = x//2, x gt 0 and y = 3x, x gt 0, where t in (a, b) then find the value of 2a + b .

If alpha,alpha^(2)) falls inside the angle made by the lines 2y=x,x>0&y=3x,x>0, then the set of values of alpha is (-oo,3) (b) ((1)/(2),3)(0,3)(d)(-oo,0)uu[(1)/(2),oo]

If (3(x-2))/(5)gt=(5(2-x))/(3) , then x belongs to the interval

If (3(x-2))/(5)gt=(5(2-x))/(3) , then x belongs to the interval

IF x^2 - 2x +3 gt 0 , 2x^2 + 4 x + 3 gt 0 then x lies in the interval

IF x^2 +6x - 27 gt 0 -x^2 +3x +4>0 then x lies in the interval

If the area of the triangle formed by the lines x=0, y=0, 3x+4y=a(a gt0) is 1, then