Упражнение 1. Matlab - Revision history

Anko: Protected "Упражнение 1. Matlab" ([edit=sysop] (indefinite) [move=sysop] (indefinite))

2011-04-19T14:58:47Z

Protected "Упражнение 1. Matlab" ([edit=sysop] (indefinite) [move=sysop] (indefinite))

Anko: /* Въвеждане на символни променливи */

2011-04-19T11:30:05Z

Въвеждане на символни променливи

Anko: /* Въвеждане на символни променливи */

2011-04-19T11:29:51Z

Въвеждане на символни променливи

Anko: /* Точност визуализация */

2011-04-19T11:28:04Z

Точност визуализация

Anko: /* Точност визаилизация */

2011-04-19T11:26:14Z

Точност визаилизация

Anko at 13:57, 18 April 2011

2011-04-18T13:57:37Z

Anko at 12:35, 15 April 2011

2011-04-15T12:35:36Z

Anko at 12:34, 15 April 2011

2011-04-15T12:34:07Z

Anko: Created page with "

 % comment A = [ 2 5 3; 5 8 2; 6 2 8] b = [1 2 3] b =b' b = [1; 2; 3] % A.x=b x = A\b A*x format long ans syms a b x (a+b)^20 expand(ans) factor (ans) int(sin(x),x,a,b) F= i..."

2011-04-15T12:32:17Z

Created page with "<pre> % comment A = [ 2 5 3; 5 8 2; 6 2 8] b = [1 2 3] b =b' b = [1; 2; 3] % A.x=b x = A\b A*x format long ans syms a b x (a+b)^20 expand(ans) factor (ans) int(sin(x),x,a,b) F= i..."

New page

<pre>
% comment
A = [ 2 5 3; 5 8 2; 6 2 8]
b = [1 2 3]
b =b'
b = [1; 2; 3]
% A.x=b
x = A\b
A*x
format long
ans
syms a b x
(a+b)^20
expand(ans)
factor (ans)
int(sin(x),x,a,b)
F= int(1/(x^24-1))
diff(F,x)
simplify(ans)
f=simple(ans)

</pre>

<pre>
echo on
ml_lec1.1
echo o
echo off
clc
A
clear
A
V = [2 3.14 -2.71 1.e-12]
x = 2.56
%sin, cos, tan, cot, sinh, ..., asin, ..., log, log10, exp, sqrt, abs, real, imag
z = 3 + 4i
format short
z
z2 = 4.5 - 6.7*i
z + z2
z2^2
1/Z2
sqrt(z2)
ab
abs(z)
z2\1
1/z2
% pi, i èëè g, Inf, NaN
mod(7,2)
div(7,2)
dv(7,2)
dev(7,2)
z = complex(a,b)
a = 3.5; b = 4.56;
z = complex(a,b)
% Operacii nad vektori, matrici i polinomi
X = 0:pi/200:2*pi;
zeros(5,4)
Z = zeros(5,4);
Z(3,2) = 1
Z(3,3) = 2
ones(5,4)
O = ones(5,4)
I = eye(7)
R = rand(5,4)
R = randn(5,4)
help randn
V = [1 2 3 4 5]
length(v)
length(V)
size(R)
R(3,4)=pi;
r
R
tril(R)
triu(R)
V = [1, 2, 3, 4, 5];
V = diag(V)
diag(V)
R(3,:)
R(:,2)
R(:,:)
R(3,:)=[]
R(:,3)=[]
% .*, ./, .\, .^
A = [1 2 3; 4 5 6; 7 8 9];
sin(A)
sqrt(A)
B = [3 2 1; 6 5 4; 9 8 7];
A .* B
A * B
A ./ B
A / B
A \ B
sin(A) .^2 + cos(A) .^2
cosh(A) .^2 - si
cosh(A) .^2 - sinh(A) .^2
rand(A)
% Obrabotka na eksperimentalni danni
V = [3 2 7 9 5 1 7 4]
max(V)
min(V)
mean(V)
sort(V)
sum(V)
prod(V)
diff(V)
x = 0:pi/100:pi;
y = sin(x);
trapz(x, y)
x = 0:pi/1000:pi;
trapz(x, y)
y = sin(x);
trapz(x, y)
A = magic(5)
sum(A)
sum (A,2)
sum (daig(A))
sum(diag(A))
sum(diag(rot90(A)))
min(A)
%Operacii s polinomi
p = [5 3 7 1 4 2]
p1 = p;
p2 = [3 6 2 4 1 7]
p = conv(p1,p2)
r = [1 2 3 4 5 6 7];
p = poly(r)
x = 0.9:0.01:7.1;
plot(x, polyval(p, x)), grid on
xlabel('x'), ylabel('y'), title('Polynom')
x = 0:pi/200:2*pi;
plot(x, sin(x), x, cos(x),'LineWidth', 2), grid on
legend('sin(x)', 'cos(x)')
</pre>

@@ Line 41: / Line 41: @@
    a^20 + 20*a^19*b + 190*a^18*b^2 + 1140*a^17*b^3 + 4845*a^16*b^4 + 15504*a^15*b^5 + 38760*a^14*b^6 +
 *a^13*b^7 + 125970*a^12*b^8 + 167960*a^11*b^9 + 184756*a^10*b^10 + 167960*a^9*b^11 +
-*a^8*b^12 + 77520*a^7*b^13 + 38760*a^6*b^14 + 15504*a^5*b^15 + 4845*a^4*b^16 + 1140*a^3*b^17 +  190*a^2*b^18 + 20*a*b^19 + b^20
+*a^8*b^12 + 77520*a^7*b^13 + 38760*a^6*b^14 + 15504*a^5*b^15 + 4845*a^4*b^16 +
 factor (ans)

@@ Line 22: / Line 22: @@
 == Точност визуализация ==
 format long
-ans
+ >>format long
 == Въвеждане на символни променливи ==

@@ Line 21: / Line 21: @@
   A*x
-== Точност визаилизация ==
+== Точност визуализация ==
 format long
 ans

← Older revision		Revision as of 12:35, 15 April 2011
Line 140:		Line 140:
	legend('sin(x)', 'cos(x)')		legend('sin(x)', 'cos(x)')
	</pre>		</pre>
		+
		+	[[Category:Matlab]]

← Older revision	Revision as of 14:58, 19 April 2011
(No difference)

@@ Line 97: / Line 97: @@
 cosh(A) .^2 - sinh(A) .^2
 rand(A)
 % Obrabotka na eksperimentalni danni
 V = [3 2 7 9 5 1 7 4]
@@ Line 120: / Line 123: @@
 sum(diag(rot90(A)))
 min(A)
 %Operacii s polinomi
 p = [5 3 7 1 4 2]