If `A =[(1,-2),(4,5)]` and `f (t) = t^2 – 3t + 7` then `f(A) =`

If A=[[1,-24,5]] and f(t)=t^(2)-3t+7 then f(A)+[[3,6-12,-9]]=

if A=[[1,-24,5]] and f(t)=t^(2)-3t+7 then f(A)+[[3,6-12,-9]]=

If f (x) =(x+3)/(4x-5) and t =(3+ 5x)/( 4x -1), then f (t) is

If int _(0) ^(k) f (t) d t = x ^(2) + int _(x) ^(1) t ^(2) f (t) d t, if f '(1//2) is (24)/(5 ^(k)), then the vlaue of k is

Let g (x) int_(0)^(x) f(t) dy=t , where f is such that (1)/(2) le f (t) le 1 for tin [0,1] and 0 le f (t) le (1)/(2) for t in [1 ,2] . then . g (2) satis fies the inequality

Find f(0) for f(t)= 3t^2-10t+6 .

Let the function y = f(x) be given by x= t^(5) -5t^(3) -20t +7 and y= 4t^(3) -3t^(2) -18t + 3 where t in ( -2,2) then f'(x) at t = 1 is

Let f(t)=(t^(2)-1)/(t+3) find f'(1) :

If a function y=f(x) is defined as y=(1)/(t^(2)-t-6)and t=(1)/(x-2), t in R . Then f(x) is discontinuous at