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DSA/OLD/Tran Thanh Tung/Project TTT/BattleShip Game Project Final.pptx
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Original file line number | Diff line number | Diff line change |
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@@ -0,0 +1,21 @@ | ||
4 2 23 44 15 32 10 5 3 19 14 164 | ||
|
||
arr_size = 17 | ||
f(x) = x % 17 | ||
f2(x) = 5 - (x % 5) | ||
|
||
-------------- Double Hashing ------------ | ||
0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 | ||
32 2 10 4 5 23 3 19 44 164 14 15 | ||
|
||
3 --> f1(x) = 3, f2(x) = 2 | ||
3 + 2k (pos) | ||
|
||
19 --> f1(x) = 2, f2(x) = 1 | ||
2 + k (pos) | ||
|
||
14 --> f1(x) = 14, f2(x) = 1 | ||
14 + k (pos) | ||
|
||
164 --> f1(x) = 11, f2(x) = 1 | ||
11 + k (pos) |
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DSA/OLD/Tran Thanh Tung/Ảnh chụp Màn hình 2021-05-12 lúc 15.39.39.png
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...f - Tran Vu Khanh/Book/Elementary Differential Equations with Boundary Value Problems.pdf
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...anh/Book/Elementary-Diffrential-Aquation-and-Boundary-Value-Problem-Boyce-DiPrima (2).pdf
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Differential Equations/OLD/Diff - Tran Vu Khanh/Book/diffyqs_Jiri_Lebl.pdf
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...ff - Tran Vu Khanh/SYLLABUS/Instruction of myopenmath Differential Equations for ISE.docx
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...ons/OLD/Diff - Tran Vu Khanh/SYLLABUS/MA029IU_Differential_Equations for ISE_Syllabus.doc
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Original file line number | Diff line number | Diff line change |
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clc; | ||
clear all; | ||
close all; | ||
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syms A B C D E x | ||
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y = A + B*exp(3*x) +C*x*exp(3*x)+x^2*(1/18*x+-1/18)*exp(3*x) | ||
y_d = diff(y,x) | ||
y_dd = diff(y_d,x) | ||
y_ddd = diff(y_dd,x) | ||
y_dddd = diff(y_ddd,x) | ||
|
||
y_ddd - 6*y_dd + 9*y_d |
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clc; | ||
clear all; | ||
close all; | ||
|
||
syms A B C D E x t | ||
|
||
x = A*exp(-t)+B*exp(2*t)-3*t/2-1/4 | ||
x_d = diff(x,t) | ||
x_dd = diff(x_d,t) | ||
|
||
|
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simplify(x_dd - x_d - 2*x) | ||
0.5*(x_d-t) | ||
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||
|
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x = A*exp(-t) + B*exp(2*t)-3*t/2-3/4 | ||
y = B*exp(2*t) - (A*exp(-t))/2 - t/2 - 3/4 | ||
|
||
check_1 = diff(x,t) - 2*y - t | ||
check_2 = diff(y,t) - x - y - 2*t - 1 |
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Original file line number | Diff line number | Diff line change |
---|---|---|
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clc; | ||
clear all; | ||
close all; | ||
|
||
syms A B C D E x t y | ||
|
||
y = -x^3/210+x^2/4 | ||
y_d = diff(y,x) | ||
y_dd = diff(y_d,x) | ||
y_ddd = diff(y_dd,x) | ||
|
||
simplify(y_ddd+10*y_dd/x+8*y_d/x^2) |
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