Hàm số \(y=\sqrt{x^4+1}\) có đạo hàm \(y'\) bằng
![]() | \(\dfrac{1}{\sqrt{x^4+1}}\) |
![]() | \(\dfrac{4x^3}{\sqrt{x^4+1}}\) |
![]() | \(\dfrac{2x^3}{\sqrt{x^4+1}}\) |
![]() | \(\dfrac{x^4}{2\sqrt{x^4+1}}\) |
Chọn phương án C.
\(y'=\dfrac{\left(x^4+1\right)'}{2\sqrt{x^4+1}}=\dfrac{2x^3}{\sqrt{x^4+1}}\).