2.ให้ f เป็นฟังก์ชัน ซึ่งอนุพันธ์ขอ

2. let f be a function whose derivative of f is a continuous function on the closed interval [0, 1] and g (x) = (f (x))/(x
4 = 1)
f (x) = f if
' (1) = 1 and f (0) = f (0) =
'-2.1 g ∫

'' _0 ▒ 〖 〗 dx (x) is equal to the next of
1
2/5)-2) 2-1/2/3
4
3))/2
7.

2 Let f be a function which is the derivative of the function f is continuous on a closed interval [0,1] and g (x) = (f (x)) / (x ^ 4 + 1).
, if f (x) = f ^. '(1) = 1 and f (0) = f ^' (0) = - 2, then ∫_0 ^ 1▒ 〖g ^ '' (x) dx〗 Which of the following is equal.
1) -5 / 2
, 2) -1 / 2
, 3) 3.2
4) 2.7

2. F is a function, which is a derivative of continuous function on closed interval [F, 0 1] and G (x) = (f (x)) / (x
4 1)
if f (x) = f
'(1 =1.) And the f (0) = f
'(0) = - 2. ∫ _ 0
1 ▒ 〖 G
' (x) DX 〗 equal to any further
1) - 5 / 2
2) - 1 / 2
3) 3 / 2
4) 7 / 2
.