If `Delta = |[sinx,sin(x+h),sin(x+2h)],[sin(x+2h), sinx,sin(x+h)],[sin(x+h),sin(x+2h),sinx]|` find `lim_(h->0)(Delta/h^2)`

If Delta=|{:(sinx,sin(x+h),sin(x+2h)),(sin(x+2h),sinx,sin(x+h)),(sin(x+h),sin(x+2h),sinx):}| find lim_(hto0)((Delta)/(h^(2))) .

If Delta=|{:(sinx,sin(x+h),sin(x+2h)),(sin(x+2h),sinx,sin(x+h)),(sin(x+h),sin(x+2h),sinx):}| find lim_(hto0)((Delta)/(h^(2))) .

If Delta=|{:(sinx,sin(x+h),sin(x+2h)),(sin(x+2h),sinx,sin(x+h)),(sin(x+h),sin(x+2h),sinx):}| find lim_(hto0)((Delta)/(h^(2))) .

Let Delta=|{:(sinx,sin(x+h),sin(x+2h)),(sin(x+2h),sinx,sin(x+h)),(sin(x+h),sin(x+2h),sinx):}| . Find underset(hto0)Lt(Delta/h^2)

lim_(h rarr0)(sin(x+h)-sinx)/(h)

(sin(a+3h)-3sin(a+2h)+3sin(a+h)-sin a)/(h^(3))=

lim_(h rarr0)(sin(x+h)-sin x)/(h)

if Delta (x) = |{:(tan x,,tan (x+h),,tan(x+2h)),(tan(x+2h),,tan x,,tan(x+h)),(tan(x+h),,tan(x+2h),,tanx):}|, " then " The value of lim_(h to 0) .((Delta (pi//3))/((sqrt(3))h^(2))) " is "

if Delta (x) = |{:(tan x,,tan (x+h),,tan(x+2h)),(tan(x+2h),,tan x,,tan(x+h)),(tan(x+h),,tan(x+2h),,tanx):}|, " then " The value of lim_(h to 0) .(Delta (pi//3))/(sqrt(3)h^(2)) " is "