COUNTRIES WITH THEIR FOUNDING FATHERS
01 🇺🇸 USA — George Washington
02 🇬🇧 UK — Alfred the Great
03 🇫🇷 France — Charles de Gaulle
04 🇩🇪 Germany — Otto von Bismarck
05 🇮🇳 India — Mahatma Gandhi
06 🇨🇳 China — Sun Yat-sen
07 🇷🇺 Russia — Peter the Great
08 🇯🇵 Japan — Emperor Jimmu
09 🇮🇹 Italy — Giuseppe Garibaldi
10 🇪🇬 Egypt — Gamal Abdel Nasser
11 🇵🇰 Pakistan — Muhammad Ali Jinnah
12 🇹🇷 Türkiye — Mustafa Kemal Atatürk
13 🇸🇦 Saudi Arabia — Ibn Saud
14 🇦🇪 UAE — Zayed bin Sultan Al Nahyan
15 🇮🇷 Iran — Cyrus the Great
16 🇬🇷 Greece — Theodoros Kolokotronis
17 🇮🇩 Indonesia — Sukarno
18 🇲🇾 Malaysia — Tunku Abdul Rahman
19 🇰🇷 South Korea — Syngman Rhee
20 🇰🇵 North Korea — Kim Il Sung
21 🇧🇩 Bangladesh — Sheikh Mujibur Rahman
22 🇸🇬 Singapore — Lee Kuan Yew
23 🇹🇭 Thailand — Ramkhamhaeng the Great
24 🇵🇭 Philippines — José Rizal
25 🇻🇳 Vietnam — Ho Chi Minh
26 🇧🇷 Brazil — Dom Pedro I
27 🇦🇷 Argentina — José de San Martín
28 🇲🇽 Mexico — Miguel Hidalgo
29 🇨🇴 Colombia — Simón Bolívar
30 🇻🇪 Venezuela — Simón Bolívar
31 🇪🇸 Spain — Ferdinand II of Aragon
32 🇵🇹 Portugal — Afonso I
33 🇳🇱 Netherlands — William the Silent
34 🇧🇪 Belgium — Leopold I
35 🇨🇭 Switzerland — William Tell
36 🇸🇪 Sweden — Gustav I Vasa
37 🇳🇴 Norway — Harald Fairhair
38 🇩🇰 Denmark — Gorm the Old
39 🇫🇮 Finland — C. G. E. Mannerheim
40 🇵🇱 Poland — Józef Piłsudski
41 🇺🇦 Ukraine — Mykhailo Hrushevsky
42 🇮🇶 Iraq — Faisal I
43 🇮🇱 Israel — David Ben-Gurion
44 🇳🇬 Nigeria — Nnamdi Azikiwe
45 🇪🇹 Ethiopia — Menelik II
46 🇰🇪 Kenya — Jomo Kenyatta
47 🇬🇭 Ghana — Kwame Nkrumah
48 🇦🇺 Australia — Henry Parkes
49 🇨🇦 Canada — John A. Macdonald
50 🇳🇿 New Zealand — William Hobson
Master Inverse Trigonometry in just one page 🔥
If you’re preparing for Class 12 boards, JEE, or any competitive exam, this complete formula sheet will save your time and boost your revision speed.
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Green's Theorem states that the line integral around a positively oriented, piecewise smooth, simple closed curve C is equal to the double integral of the curl over the planar region D it encloses:
∮_C (P dx + Q dy) = ∬_D (∂Q/∂x − ∂P/∂y) dx dy
By breaking the boundary into manageable segments (C₁, C₂, C₃, C₄) and integrating over [a, b], we convert the macroscopic flow around the boundary into the total microscopic circulation (rotation) throughout the entire area.