Matemātikas formulas
Fizikas formulas
Meklet
Aprēķini
Tvi2WM - 1
Aprēķins: Tvi2WM - 1
DX
=
(
x1
-
EX
)
^
2
*
p1
*
(
x2
-
EX
)
^
2
*
p2
*
(
x3
-
EX
)
^
2
*
p3
DX
=
(
x1
-
EX
)
^
2
*
p1
*
(
x2
-
EX
)
^
2
*
p2
*
(
x3
-
EX
)
^
2
*
p3
$$DX$$
=
$$(x1-EX)^{2}\cdot p1\cdot (x2-EX)^{2}\cdot p2\cdot (x3-EX)^{2}\cdot p3$$
DX
=
x1
^
2
*
x2
^
2
*
x3
^
2
*
p1
*
p2
*
p3
-
2
*
x1
^
2
*
x2
^
2
*
x3
*
EX
*
p1
*
p2
*
p3
+
x1
^
2
*
x2
^
2
*
EX
^
2
*
p1
*
p2
*
p3
-
2
*
x1
^
2
*
x2
*
EX
*
x3
^
2
*
p1
*
p2
*
p3
+
4
*
x1
^
2
*
x2
*
EX
^
2
*
x3
*
p1
*
p2
*
p3
-
2
*
x1
^
2
*
x2
*
EX
^
3
*
p1
*
p2
*
p3
+
x1
^
2
*
EX
^
2
*
x3
^
2
*
p1
*
p2
*
p3
-
2
*
x1
^
2
*
EX
^
3
*
x3
*
p1
*
p2
*
p3
+
x1
^
2
*
EX
^
4
*
p1
*
p2
*
p3
-
2
*
x1
*
EX
*
x2
^
2
*
x3
^
2
*
p1
*
p2
*
p3
+
4
*
x1
*
EX
^
2
*
x2
^
2
*
x3
*
p1
*
p2
*
p3
-
2
*
x1
*
EX
^
3
*
x2
^
2
*
p1
*
p2
*
p3
+
4
*
x1
*
EX
^
2
*
x2
*
x3
^
2
*
p1
*
p2
*
p3
-
8
*
x1
*
EX
^
3
*
x2
*
x3
*
p1
*
p2
*
p3
+
4
*
x1
*
EX
^
4
*
x2
*
p1
*
p2
*
p3
-
2
*
x1
*
EX
^
3
*
x3
^
2
*
p1
*
p2
*
p3
+
4
*
x1
*
EX
^
4
*
x3
*
p1
*
p2
*
p3
-
2
*
x1
*
EX
^
5
*
p1
*
p2
*
p3
+
EX
^
2
*
x2
^
2
*
x3
^
2
*
p1
*
p2
*
p3
-
2
*
EX
^
3
*
x2
^
2
*
x3
*
p1
*
p2
*
p3
+
EX
^
4
*
x2
^
2
*
p1
*
p2
*
p3
-
2
*
EX
^
3
*
x2
*
x3
^
2
*
p1
*
p2
*
p3
+
4
*
EX
^
4
*
x2
*
x3
*
p1
*
p2
*
p3
-
2
*
EX
^
5
*
x2
*
p1
*
p2
*
p3
+
EX
^
4
*
x3
^
2
*
p1
*
p2
*
p3
-
2
*
EX
^
5
*
x3
*
p1
*
p2
*
p3
+
EX
^
6
*
p1
*
p2
*
p3
$$DX$$
=
$$x1^{2}\cdot x2^{2}\cdot x3^{2}\cdot p1\cdot p2\cdot p3-2\cdot x1^{2}\cdot x2^{2}\cdot x3\cdot EX\cdot p1\cdot p2\cdot p3+x1^{2}\cdot x2^{2}\cdot EX^{2}\cdot p1\cdot p2\cdot p3-2\cdot x1^{2}\cdot x2\cdot EX\cdot x3^{2}\cdot p1\cdot p2\cdot p3+4\cdot x1^{2}\cdot x2\cdot EX^{2}\cdot x3\cdot p1\cdot p2\cdot p3-2\cdot x1^{2}\cdot x2\cdot EX^{3}\cdot p1\cdot p2\cdot p3+x1^{2}\cdot EX^{2}\cdot x3^{2}\cdot p1\cdot p2\cdot p3-2\cdot x1^{2}\cdot EX^{3}\cdot x3\cdot p1\cdot p2\cdot p3+x1^{2}\cdot EX^{4}\cdot p1\cdot p2\cdot p3-2\cdot x1\cdot EX\cdot x2^{2}\cdot x3^{2}\cdot p1\cdot p2\cdot p3+4\cdot x1\cdot EX^{2}\cdot x2^{2}\cdot x3\cdot p1\cdot p2\cdot p3-2\cdot x1\cdot EX^{3}\cdot x2^{2}\cdot p1\cdot p2\cdot p3+4\cdot x1\cdot EX^{2}\cdot x2\cdot x3^{2}\cdot p1\cdot p2\cdot p3-8\cdot x1\cdot EX^{3}\cdot x2\cdot x3\cdot p1\cdot p2\cdot p3+4\cdot x1\cdot EX^{4}\cdot x2\cdot p1\cdot p2\cdot p3-2\cdot x1\cdot EX^{3}\cdot x3^{2}\cdot p1\cdot p2\cdot p3+4\cdot x1\cdot EX^{4}\cdot x3\cdot p1\cdot p2\cdot p3-2\cdot x1\cdot EX^{5}\cdot p1\cdot p2\cdot p3+EX^{2}\cdot x2^{2}\cdot x3^{2}\cdot p1\cdot p2\cdot p3-2\cdot EX^{3}\cdot x2^{2}\cdot x3\cdot p1\cdot p2\cdot p3+EX^{4}\cdot x2^{2}\cdot p1\cdot p2\cdot p3-2\cdot EX^{3}\cdot x2\cdot x3^{2}\cdot p1\cdot p2\cdot p3+4\cdot EX^{4}\cdot x2\cdot x3\cdot p1\cdot p2\cdot p3-2\cdot EX^{5}\cdot x2\cdot p1\cdot p2\cdot p3+EX^{4}\cdot x3^{2}\cdot p1\cdot p2\cdot p3-2\cdot EX^{5}\cdot x3\cdot p1\cdot p2\cdot p3+EX^{6}\cdot p1\cdot p2\cdot p3$$
DX
=
p1
*
p2
*
p3
*
x1
^
2
*
x2
^
2
*
x3
^
2
-
2
*
EX
*
p1
*
p2
*
p3
*
x1
^
2
*
x2
^
2
*
x3
+
EX
^
2
*
p1
*
p2
*
p3
*
x1
^
2
*
x2
^
2
-
2
*
EX
*
p1
*
p2
*
p3
*
x1
^
2
*
x2
*
x3
^
2
+
4
*
EX
^
2
*
p1
*
p2
*
p3
*
x1
^
2
*
x2
*
x3
-
2
*
EX
^
3
*
p1
*
p2
*
p3
*
x1
^
2
*
x2
+
EX
^
2
*
p1
*
p2
*
p3
*
x1
^
2
*
x3
^
2
-
2
*
EX
^
3
*
p1
*
p2
*
p3
*
x1
^
2
*
x3
+
EX
^
4
*
p1
*
p2
*
p3
*
x1
^
2
-
2
*
EX
*
p1
*
p2
*
p3
*
x1
*
x2
^
2
*
x3
^
2
+
4
*
EX
^
2
*
p1
*
p2
*
p3
*
x1
*
x2
^
2
*
x3
-
2
*
EX
^
3
*
p1
*
p2
*
p3
*
x1
*
x2
^
2
+
4
*
EX
^
2
*
p1
*
p2
*
p3
*
x1
*
x2
*
x3
^
2
-
8
*
EX
^
3
*
p1
*
p2
*
p3
*
x1
*
x2
*
x3
+
4
*
EX
^
4
*
p1
*
p2
*
p3
*
x1
*
x2
-
2
*
EX
^
3
*
p1
*
p2
*
p3
*
x1
*
x3
^
2
+
4
*
EX
^
4
*
p1
*
p2
*
p3
*
x1
*
x3
-
2
*
EX
^
5
*
p1
*
p2
*
p3
*
x1
+
EX
^
2
*
p1
*
p2
*
p3
*
x2
^
2
*
x3
^
2
-
2
*
EX
^
3
*
p1
*
p2
*
p3
*
x2
^
2
*
x3
+
EX
^
4
*
p1
*
p2
*
p3
*
x2
^
2
-
2
*
EX
^
3
*
p1
*
p2
*
p3
*
x2
*
x3
^
2
+
4
*
EX
^
4
*
p1
*
p2
*
p3
*
x2
*
x3
-
2
*
EX
^
5
*
p1
*
p2
*
p3
*
x2
+
EX
^
4
*
p1
*
p2
*
p3
*
x3
^
2
-
2
*
EX
^
5
*
p1
*
p2
*
p3
*
x3
+
EX
^
6
*
p1
*
p2
*
p3
$$DX$$
=
$$p1\cdot p2\cdot p3\cdot x1^{2}\cdot x2^{2}\cdot x3^{2}-2\cdot EX\cdot p1\cdot p2\cdot p3\cdot x1^{2}\cdot x2^{2}\cdot x3+EX^{2}\cdot p1\cdot p2\cdot p3\cdot x1^{2}\cdot x2^{2}-2\cdot EX\cdot p1\cdot p2\cdot p3\cdot x1^{2}\cdot x2\cdot x3^{2}+4\cdot EX^{2}\cdot p1\cdot p2\cdot p3\cdot x1^{2}\cdot x2\cdot x3-2\cdot EX^{3}\cdot p1\cdot p2\cdot p3\cdot x1^{2}\cdot x2+EX^{2}\cdot p1\cdot p2\cdot p3\cdot x1^{2}\cdot x3^{2}-2\cdot EX^{3}\cdot p1\cdot p2\cdot p3\cdot x1^{2}\cdot x3+EX^{4}\cdot p1\cdot p2\cdot p3\cdot x1^{2}-2\cdot EX\cdot p1\cdot p2\cdot p3\cdot x1\cdot x2^{2}\cdot x3^{2}+4\cdot EX^{2}\cdot p1\cdot p2\cdot p3\cdot x1\cdot x2^{2}\cdot x3-2\cdot EX^{3}\cdot p1\cdot p2\cdot p3\cdot x1\cdot x2^{2}+4\cdot EX^{2}\cdot p1\cdot p2\cdot p3\cdot x1\cdot x2\cdot x3^{2}-8\cdot EX^{3}\cdot p1\cdot p2\cdot p3\cdot x1\cdot x2\cdot x3+4\cdot EX^{4}\cdot p1\cdot p2\cdot p3\cdot x1\cdot x2-2\cdot EX^{3}\cdot p1\cdot p2\cdot p3\cdot x1\cdot x3^{2}+4\cdot EX^{4}\cdot p1\cdot p2\cdot p3\cdot x1\cdot x3-2\cdot EX^{5}\cdot p1\cdot p2\cdot p3\cdot x1+EX^{2}\cdot p1\cdot p2\cdot p3\cdot x2^{2}\cdot x3^{2}-2\cdot EX^{3}\cdot p1\cdot p2\cdot p3\cdot x2^{2}\cdot x3+EX^{4}\cdot p1\cdot p2\cdot p3\cdot x2^{2}-2\cdot EX^{3}\cdot p1\cdot p2\cdot p3\cdot x2\cdot x3^{2}+4\cdot EX^{4}\cdot p1\cdot p2\cdot p3\cdot x2\cdot x3-2\cdot EX^{5}\cdot p1\cdot p2\cdot p3\cdot x2+EX^{4}\cdot p1\cdot p2\cdot p3\cdot x3^{2}-2\cdot EX^{5}\cdot p1\cdot p2\cdot p3\cdot x3+EX^{6}\cdot p1\cdot p2\cdot p3$$