04柯西不等式CauchySchwarz inequality
Loading...
Loading...
2:32
你知道為啥我物理很強嗎by diablo6051469,497 views- 7:17
行列式的定义by PengTitus6,398 views
- 0:40
彭士峰被舉報觸犯刑法加重誹謗罪pengtitus 博士 ChiroPeng 脊骨神經by 0803justice5,193 views
- 9:09
微分方程式概论和基本名词by PengTitus8,640 views
- 8:21
01极限的简介和定义by PengTitus8,422 views
- 8:15
黎曼_积分的简介by PengTitus3,233 views
- 5:18
矩阵简介by PengTitus6,533 views
- 8:38
20棣莫弗de Moivre定理的简介和证明by PengTitus3,033 views
- 8:00
10函数的基本概念by PengTitus9,294 views
- 6:53
Hilbert Space - Basic Introduction - Part 1/2by miprabasiva22,276 views
- 6:12
泰勒展开式入门by PengTitus20,956 views
- 5:16
12微积分_多项式微分公式的几何记忆法by PengTitus4,005 views
- 3:23
为何复数不能比大小by PengTitus14,982 views
- 9:46
负负得正的教学 負負得正的教學by PengTitus16,592 views
- 8:21
15三角函数常用的极限by PengTitus5,870 views
- 7:34
12Caulculus函数的奇偶性by PengTitus1,821 views
- 7:34
05微积分简介by PengTitus16,158 views
- 9:41
微积分基本定理(二)by PengTitus12,247 views
- 7:06
余弦定理的证明by PengTitus9,433 views
- 8:17
06微分中值定理by PengTitus3,727 views
這講的太讚了
tmwcfh 2 weeks ago
unbelievable video!
zengrz 1 month ago
amazing 太棒了！
cyberlancer 2 years ago
sry but why can u change the first equ to (a1+tb1)^2 + (a2+tb2)^2.... and prove the first equ?
lol sry i m noob
zengrz 2 years ago
赞一个
wdy760408 3 years ago
excellent teaching
TURRRRRBO 3 years ago
To PengTitus:
Good video.
Prove Cauchy Schwarz you may consider (aix +/- bi)^2 >= 0 for all x e R.
atheismius 3 years ago
lol, very good I've understood your inequality proof
OliveiraBR22 4 years ago
good, we want more , thanks
bubu0623 4 years ago