Let f(x) =`|{:(x^(3), sinx,cosx),(6,-1,0),(p,p^(2),p^(3)):}|` where p is a constant. Then `d^(3)/dx^(3){f(x)}` at x=0 is

If f(x)=|{:(x^(3),x^(4),3x^(2)),(1,-6,4),(p,p^(2),p^(3)):}| , where p is a constant, then (d^(3))/(dx^(3))(f(x)) , is

If f(x)=|{:(x^(3),x^(4),3x^(2)),(1,-6,4),(p,p^(2),p^(3)):}| , where p is a constant, then (d^(3))/(dx^(3))(f(x)) , is

Let f(x)=|[x^3,sinx,cosx],[6,-1, 0],[p, p^2,p^3]|,w h e r ep is a constant. Then (d^3)/(dx^3)(f(x)) at x=0 is (a)p (b) p-p^3 (c)p+p^3 (d) independent of p

Let f(x)=|[x^3,sinx,cosx],[6,-1, 0],[p, p^2,p^3]|,w h e r ep is a constant. Then (d^3)/(dx^3)(f(x)) at x=0 is (a) p (b) p-p^3 (c) p+p^3 (d) independent of p

Cosider the function f(x)=|{:(x^(3),sin x,cos x),(6,-1,0),(p,p^(2),p^(3)):}| , where p is a constant. What is the value of f'(0) ?

Consider the function f(x)=|{:(x^(3),sinx,cosx),(6,-1,0),(p,p,p^(3)):}| where p is a constant. What is the value of f'(0) ?

Cosider the function f(x)=|{:(x^(3),sin x,cos x),(6,-1,0),(p,p^(2),p^(3)):}| , where p is a constant. What is the value of p for which f''(0) = 0 ?

Consider the function f(x)=|{:(x^(3),sinx,cosx),(6,-1,0),(p,p^2,p^(3)):}| where p is a constant. What is the value of p for which f''(0)=0 ?

Let f(x)=|x^3sinxcosx6-1 0p p^2p^3|,w h e r ep is a constant. Then (d^3)/(dx^3)(f(x)) at x=0 is p (b) p-p^3 p+p^3 (d) independent of p