The set of value of `a` for which `(a-1)x^2(a+1)x+a-1geq0` is true for all `xgeq2` is `(-oo,1)` b. `(1,7/3)` c. `(7/3,oo)` d. none of these

The exhaustive set of values of a for which inequation (a -1)x^2- (a+1)x+ a -1>=0 is true AA x >2 (a) (-oo,1) (b)[7/3,oo) (c) [3/7,oo) (d) none of these

The exhaustive set of values of a for which inequation (a -1)x^2- (a+1)x+ a -1>=0 is true AA x >2 (a) (-oo,1) (b)[7/3,oo) (c) [3/7,oo) (d) none of these

The exhaustive set of values of a for which inequation (a -1)x^2- (a+1)x+ a -1>=0 is true AA x >2 (a) (-oo,1) (b)[7/3,oo) (c) [3/7,oo) (d) none of these

The exhaustive set of values of a for which inequation -(a+1)x+a-1>=0 is true (a-1)x^(2)-(a+1)x+a-1>=0 is true AA x>2(a)(-oo,1)(b)[(7)/(3),oo)(c)[(3)/(7),oo)

Find the set of values of a for which the equation |x-1|^2+(a-1)|x-1|+1=0 has a solution, [2,5] b. [-3,-1] c. [0,oo) d. (-oo,-1]

Set of all real value of a such that f(x)=((2a-1)x^2+2(a+1)x+(2a-1))/(x^2-2x+40) is always negative is a. (-oo,0) b. (0,oo) c. (-oo,1/2) d. none

Set of all real value of a such that f(x)=((2a-1)x^2+2(a+1)x+(2a-1))/(x^2-2x+40) is always negative is a. (-oo,0) b. (0,oo) c. (-oo,1/2) d. none

The values of a for which the integral int_(0)^(2)|x-a|dx>=1 is satisfied are (a) (2,oo) (b) (-oo,0)(c)(0,2)(d) none of these

The values of a for which the integral int_0^2|x-a|dxgeq1 is satisfied are (a) (2,oo) (b) (-oo,0) (c) (0,2) (d) none of these

The values of a for which the integral int_0^2|x-a|dxgeq1 is satisfied are (a) (2,oo) (b) (-oo,0) (c) (0,2) (d) none of these