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0:24:53
c+|a+b| & c- |a+b| plot together in one graph(use of modules or absolute value)
0:18:58
plot greatest and least integer function together in one graph || BSc. maths hons
0:15:48
Mathematica(use of plot, evaluate and table) || BSc maths hons.
0:19:25
Mathematica basic || BSc. Maths hons.
0:05:16
how to use scientific calculator(part-2)|| STO, shift, mode, degree to radian
0:08:55
how to use scientific calculator(part-1)|| STO, shift, mode, degree to radian
0:14:59
find invertibility and T^(-1) where T:P1(R) to R² be linear transformation|| sem-4||Linear algebra-I
0:08:00
T:R² to R³ be linear transformation... find [T+U] from bita over gamma || sem-4 || Linear algebra-I
0:04:17
Show T is not onto if dim(v) less than dim(w) ||sem-4 ||Linear algebra - I
0:15:35
T:P2 to P3 be linear transformation T(f(x)) = 2f'(x)+int. of 3f(t) dt ||sem-4 ||Linear algebra- I
0:05:37
T:P3 to P2 be linear transformation & T(f(x)) = f'(x) ||sem-4 ||Linear algebra-I
0:10:08
[2.2 Metric representation] T:R² to R³ & T(a1, a2) =(a1+3a2,0,2a1-4a2)... ||sem-4 ||Linear algebra-I
0:10:20
Dimension theorem(again) ||sem-4 ||Linear algebra - I
0:23:04
Dimension therorem || sem-4 || Linear algebra - I
0:17:45
T(f(x)) ={f(1)-f(2)...}show T is linear transformation and find dim(R(T)) ||sem-4 ||Linear algebra-1
0:05:43
(projection) show linear transformation of T(a1, a2) =(a1, 0) ||sem-4 ||Linear algebra - 1
0:11:32
Linear transformation with example || sem-4 || Linear algebra-1
0:31:28
Replacement theorem(let v be a vector space set is generated by G .... || sem-4|| Linear algebra-I
0:11:40
dimension of subspaces {prove dim(w)≤dim(v) Moreover if dim(w)=dim(v) then v=w }|| sem-4|| linear
0:09:33
Basis (introduction) || sem-4 || linear algebra-I
0:05:07
let S = {(2,-3,5),(8,-12,20),....} is the basis of R || sem-4|| Linear algebra-I
0:05:38
S1 ≤ S2 ≤ V. if S1 is linearly dependent then S2 is also linearly dependent |sem-4| Linear algebra-I
0:06:26
(spanning example) is S generated by P2(R) || sem-4|| Linear algebra-I
0:08:34
Linearly dependent or linearly independent introduction (part-1) || sem-4|| Linear algebra-I
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