Mathematics
Senior High
Solved
8番の答えが合いません。
解説お願いします。
1211 次の関数をxで微分せよ.
x² + 3x + 1
x-1
(1) y =
loge
X
(7) y = cos √√x
(4) y =
1
sin x
(x > 0) (5) y = √ex
(8)
(2)
Ē
y =
x² +1
ex
y = loge (loge x) (x > 1)
(9)
(3)_y=
(6) y = √1+ sin î
x
(4)
1211 (1) y'=
=
(5) y'= ez
2
x² - 2x - 4
(x - 1)²
(6) y'=
x²
(2) y'=
1
COS X
2√1+ sin x
COS X
sin² x
(3) y'=
=
(7) y' =
sin √x
2√x
f"(x) = x + 1. f''(x)
-x² + 2x - 1
ex
=
1
(8) y' =
(4) 3' = 1-log, z
y'=
x²
1
X
x loge
X
Answers
Were you able to resolve your confusion?
Users viewing this question
are also looking at these questions 😉
Recommended
詳説【数学Ⅰ】第一章 数と式~整式・実数・不等式~
8992
117
詳説【数学Ⅰ】第二章 2次関数(後半)~最大・最小・不等式~
6131
25
詳説【数学A】第1章 個数の処理(集合・場合の数・順列組合)
6117
51
詳説【数学A】第2章 確率
5864
24

解説しましたありがとうございます😍