Wednesday, October 31, 2018

āĻ—ুāϰুāĻĻাāϏāĻĒুāϰে ⧍ā§Ļ āϜāύেāϰ āĻ•াāϰাāĻĻāύ্āĻĄ

āĻ—ুāϰুāĻĻাāϏāĻĒুāϰে āĻŽাāĻĻāĻ• āϏেāĻŦāύ āĻ“ āĻŦিāĻ•্āϰিāϰ āϏāĻŽā§Ÿ  ⧍ā§Ļ āϜāύāĻ•ে āĻšাāϤে āύাāϤে āϧāϰে āĻŦিāĻ­িāύ্āύ āĻŽে⧟াāĻĻে āĻ•াāϰাāĻĻāύ্āĻĄ āĻĻি⧟েāĻ›ে āϰ‌্āϝাāĻŦেāϰ āĻ­্āϰাāĻŽ্āϝāĻŽাāύ āφāĻĻাāϞāϤ। āĻļāύিāĻŦাāϰ āϏāύ্āϧ্āϝা⧟ āϤাāĻĻেāϰ āĻ—ুāϰুāĻĻাāϏāĻĒুāϰ āωāĻĒāϜেāϞাāϰ āĻ—āϜেāύ্āĻĻ্āϰāϚাāĻĒিāϞা āĻ—্āϰাāĻŽ āĻĨেāĻ•ে āϤাāĻĻেāϰ āφāϟāĻ• āĻ•āϰে āϰ‌্āϝাāĻŦেāϰ āĻāĻ•āϟি āĻ…āĻĒাāϰেāĻļāύ āĻĻāϞ। āĻĒāϰে āϰ‌্āϝাāĻŦেāϰ āĻ­্āϰাāĻŽ্āϝāĻŽাāύ āφāĻĻাāϞāϤেāϰ āĻŦিāϚাāϰāĻ• āωāĻĒāϜেāϞা āύিāϰ্āĻŦাāĻšী āĻ…āĻĢিāϏাāϰ āĻŽāύিāϰ āĻšোāϏেāύ āϤাāĻĻেāϰ āĻŦিāĻ­িāύ্āύ āĻŽে⧟াāĻĻে āĻ•াāϰাāĻĻāύ্āĻĄ āĻĻি⧟ে āĻ•াāϰাāĻ—াāϰে āĻĒ্āϰেāϰāĻŖেāϰ āύিāϰ্āĻĻেāĻļ āĻĻেāύ।
āϰাāϜāĻļাāĻšীāϰ āϏিāĻĒিāϏি-⧍, āϰ‌্āϝাāĻŦ-ā§Ģ āύাāϟোāϰ āĻ•্āϝাāĻŽ্āĻĒেāϰ āĻ•োāĻŽ্āĻĒাāύী āĻ•āĻŽাāύ্āĻĄাāϰ āĻāĻāϏāĻĒি āĻŽোঃ āφāϜāĻŽāϞ āĻšোāϏেāύ  āϜাāύাāύ, āωāĻĒāϜেāϞা āύিāϰ্āĻŦাāĻšী āĻ…āĻĢিāϏাāϰ āĻŽāύিāϰ āĻšোāϏেāύ āĻ“ āϤাāϰ āϝৌāĻĨ āύেāϤৃāϤ্āĻŦে āϰ‌্āϝাāĻŦেāϰ āĻ­্āϰাāĻŽ্āϝāĻŽাāύ āφāĻĻাāϞāϤ āωāĻĒāϜেāϞাāϰ āĻ—āϜেāύ্āĻĻ্āϰāϚাāĻĒিāϞা āĻ—্āϰাāĻŽে āĻ…āĻ­িāϝাāύ āϚাāϞাāύো āĻšā§Ÿ। āĻ…āĻ­িāϝাāύāĻ•াāϞে āĻŽাāĻĻāĻ• āĻŦিāĻ•্āϰি āĻ“ āϏেāĻŦāύেāϰ āϏāĻŽā§Ÿ āĻšাāϤেāύাāϤে ⧍ā§Ļ āϜāύāĻ•ে āφāϟāĻ• āĻ•āϰা āĻšā§Ÿ। āĻāϏāĻŽā§Ÿ ā§§ā§Ģ āĻšাāϜাāϰ āϞিāϟাāϰ āϚোāϞাāχ āĻŽāĻĻ āϜāĻŦ্āĻĻ āĻ•āϰা āĻšā§Ÿ। āφāϟāĻ•āĻ•ৃāϤāϰা āĻšāϞো āĻ–াāχāϰুāϞ āχāϏāϞাāĻŽ, āĻŽাāĻšাāĻŦুāĻŦ āφāϞāĻŽ, āφāϰিāĻĢুāϞ āχāϏāϞাāĻŽ, āϏিāϰাāϜ āĻļেāĻ–, āĻ–িāϜা āĻĒাāĻšাāύ, āĻĒিāϤা- āϏুāϰেāύ āĻĒাāĻšাāύ, āĻ–োāĻ•া āĻĒাāĻšাāύ, āĻĻুāϞাāϞ āĻĒাāĻšাāύ, āĻŽোঃ āĻŽিāϰাāϜ, āϰāϤāύ āĻ•ুāĻŽাāϰ āϤেāϞী, āĻĻিāĻŦāϞাāϞ āϤেāϞা, āĻļāϞাāĻŦী āĻ•ুāĻŽাāϰ āĻĒাāĻšাāύ, āύিāϰেāύ āĻĒাāĻšাāύ , āĻĒāϞাāĻļ āϤেāϞী, āĻ…āĻļীāĻŽ āĻ•ুāĻŽাāϰ āĻĒাāĻšাāύ, āϏāĻŦুāϜ āĻ•ুāĻŽাāϰ āϰা⧟, āϜ⧟āύাāϞ āĻļেāĻ–, āĻŽোঃ āĻŦা⧟āĻšাāύ āĻšোāϏেāύ, āĻĒিāϤা- āĻŽোঃ āϏেāĻ•েāύ্āĻĻাāϰ āĻŽāύ্āĻĄāϞ, āĻĒ্āϰāĻĻীāĻĒ āĻ•ুāĻŽাāύ āϏāϰāĻ•াāϰ, āĻļ্āϰী āĻļাāύ্āϤ āĻ•ুāĻŽাāϰ āĻ“  āύীāϞ āĻ•ুāĻŽাāϰ āĻĒাāĻšাāύ। āφāϟāĻ•āĻ•ৃāϤāĻĻেāϰ āĻĒāϰে  āĻ­্āϰাāĻŽ্āϝāĻŽাāύ āφāĻĻাāϞāϤেāϰ āύিāϰ্āĻĻেāĻļে āύাāϟোāϰ āϜেāϞা āĻ•াāϰাāĻ—াāϰে āĻĒ্āϰেāϰāĻŖ āĻ•āϰা āĻšā§ŸেāĻ›ে।
crime natore gurdaspur rab



Tuesday, October 30, 2018

āφāĻŦাāϰো āϏংāϏāĻĻে āĻĢেāϰাāϰ āĻĒ্āϰāϤ্āϝাāĻļা āĻļিāĻŽুāϞ āĻĒāϞāĻ•েāϰ



 āϏাāĻŽাāϜিāĻ• āϝোāĻ—াāϝোāĻ— āĻŽাāϧ্āϝāĻŽ āĻĢেāϏāĻŦুāĻ•ে āύাāϟোāϰেāϰ āĻĻুāχ āϏংāϏāĻĻ āϏāĻĻāϏ্āϝেāϰ āĻāĻ•āϟি āĻ›āĻŦি āĻ“ āĻāϰ āĻ•্āϝাāĻĒāĻļāύ āύি⧟ে āĻŦেāĻļāφāϞোāϚāύা āĻļুāϰু āĻšā§ŸেāĻ›ে āĻāĻ•āϟি āĻ›āĻŦিāϤে āφāϏāύ্āύ āϜাāϤী⧟ āϏংāϏāĻĻ āύিāϰ্āĻŦাāϚāύে āĻĒুāύāϰা⧟ āĻĻāϞী⧟ āĻŽāύোāύ⧟āύ āĻĒাāĻ“ā§Ÿাāϰ āĻĒ্āϰāϤ্āϤāϏা āύি⧟ে āϜāύāĻ—āύেāϰ āĻĻো⧟া⧟ āφāĻŦাāϰো āϏংāϏāĻĻে āφāϏাāϰ āĻĒ্āϰāϤ্āϝ⧟ āĻŦ্āϝāĻ•্āϤ āĻ•āϰেāĻ›েāύ āĻĻুāχ āϏংāϏāĻĻ āϏāĻĻāϏ্āϝ
āϏোāĻŽāĻŦাāϰ  āύাāϟোāϰ-ā§Š āϏংāϏāĻĻ āϏāĻĻāϏ্āϝ āĻ“ āφāχāϏিāϟি āĻĒ্āϰāϤিāĻŽāύ্āϤ্āϰী āϜুāύাāχāĻĻ āφāĻšāĻŽেāĻĻ āĻĒāϞāĻ•āĻ•ে āύি⧟ে āϏংāϏāĻĻ āĻ­āĻŦāύে āϤোāϞা āĻāĻ•āϟি āĻ›āĻŦি āĻĒোāϏ্āϟ āĻ•āϰেāύ āύাāϟোāϰ-⧍  āϏংāϏāĻĻ āϏāĻĻāϏ্āϝ āĻ“ āϜেāϞা āφāϞীāĻ— āϏাāϧাāϰāĻŖ āϏāĻŽ্āĻĒাāĻĻāĻ• āφāϞāĻšাāϜ্āĻŦ āĻļāĻĢিāĻ•ুāϞ āχāϏāϞাāĻŽ āĻļিāĻŽুāϞ। āĻ›āĻŦিāϰ āĻ•্āϝাāĻĒāĻļāύে āϞেāĻ–া āĻ›িāϞো-‘āφāĻŦাāϰ āφāϏিāĻŦ āĻĢিāϰে āϜāύāĻ—āĻŖেāϰ āĻĻো⧟া āύি⧟ে
āĻĻāĻļāĻŽ āϜাāϤী⧟ āϏংāϏāĻĻেāϰ āĻļেāώ āĻ…āϧিāĻŦেāĻļāύেāϰ āĻļেāώ āĻĻিāύে āϏংāϏāĻĻ āĻ­āĻŦāύে āĻ›āĻŦি āϤোāϞেāύ āĻ“āχ āĻĻুāχ āϏাংāϏāĻĻ  āϏāĻĻāϏ্āϝ
āĻĒ্āϰāϤিāĻ•্āϰি⧟া⧟ āĻ…āϧ্āϝāĻ•্āώ āύ⧟āύ āĻ•ুāĻŽাāϰ āĻ•ুāύ্āĻĄু āϞিāĻ–েāύ, ‘āύাāϟোāϰেāϰ āĻĻুāχ āύāĻ•্āώāϤ্āϰ āĻāĻ•াāĻĻāĻļ āϜাāϤী⧟ āϏংāϏāĻĻ āύিāϰ্āĻŦাāϚāύে āϏূāϰ্āϝ āĻšā§Ÿে āφāĻŽাāĻĻেāϰ āĻŽাāĻে āĻĢিāϰে āφāϏāĻŦে, āφāϏāĻŦেāχ।
āύাāϟোāϰ āĻĒৌāϰāϏāĻ­াāϰ āϏাāĻŦেāĻ• āĻ•াāωāύ্āϏিāϞāϰ āϜাāĻšিāĻĻুāϞ āϰāĻšāĻŽাāύ āϜাāĻšিāĻĻ āϞিāĻ–েāύ, ‘āĻļিāĻŽুāϞ-āĻĒāϞāĻ• āĻĻুāχ āĻ­াāχ, āύাāϟোāϰ āĻŦাāϏীāϰ āϚিāύ্āϤা āύাāχ।

āĻāĻ›া⧜াāĻ“ āĻŦাংāϞাāĻĻেāĻļ āĻ—্āϰাāĻŽ āĻĒুāϞিāĻļ, āĻļিāĻ•্āώāĻ•, āĻļ্āϰāĻŽিāĻ•āϏāĻš āĻŦিāĻ­িāύ্āύ āĻĒেāĻļাāϜীāĻŦীāϰা āϏ্āĻŦাāĻ—āϤ āϜাāύি⧟েāĻ›েāύ āĻĻুāχ āϏাংāϏāĻĻāĻ•ে।


naore sadar , singra , shimul mp























āύাāϟোāϰে āĻ—ৃāĻšāĻŦāϧূāĻ•ে āĻāϏিāĻĄে āĻāϞāϏে āĻĻিāϞো

āĻšাāϞāϏা āĻ—্āϰাāĻŽে āϰাāĻļিāĻĻা āĻŦেāĻ—āĻŽ āύাāĻŽে āĻāĻ• āĻ—ৃāĻšāĻŦāϧু āĻāϏি⧜ āϏāύ্āϤ্āϰাāϏেāϰ āĻļিāĻ•াāϰ āĻšā§ŸেāĻ›ে āĻ—āϤāϰাāϤ ā§§ā§§āϟাāϰ āĻĻিāĻ•ে āĻšাāϞāϏা āχāωāύি⧟āύেāϰ āφāĻ“āϰাāχāϞ āĻāϞাāĻ•া⧟ āĻāχ āϘāϟāύা āϘāϟে āĻŽূāĻŽুāϰ্āώ āĻ…āĻŦāϏ্āĻĨা⧟ āĻ“āχ āĻ—ৃāĻšāĻŦāϧুāĻ•ে āύাāϟোāϰ āϏāĻĻāϰ āĻšাāϏāĻĒাāϤাāϞে āĻ­āϰ্āϤি āĻ•āϰা āĻšā§ŸেāĻ›ে।āĻāĻĻিāĻ•ে, āĻāϏিāĻĄ āϜাāϤী⧟ āϧাāϤāĻŦ āĻĒāĻĻাāϰ্āĻĨ āĻĻি⧟ে āĻ—ৃāĻšāĻŦāϧু āϰাāĻļিāĻĻা āĻŦেāĻ—āĻŽāĻ•ে āĻāϞāϏে āĻĻেāĻ“ā§Ÿা āĻšā§ŸেāĻ›ে āĻŦāϞে āύিāĻļ্āϚিāϤ āĻ•āϰেāĻ›েāύ āύাāϟোāϰ āϏāĻĻāϰ āĻšাāϏāĻĒাāϤাāϞেāϰ āϏাāϰ্āϜাāϰি āĻŦিāĻ­াāĻ—েāϰ āϚিāĻ•িā§ŽāϏāĻ• āĻĄা. āĻļāĻšিāĻĻুāϞ āχāϏāϞাāĻŽ āϏুāĻŽāύ।

āĻ­ুāĻ•্āϤāĻ­োāĻ—ি āϰাāĻļিāĻĻা āĻŦেāĻ—āĻŽ āϜাāύাāύ, āĻļāύিāĻŦাāϰ āϰাāϤ ā§§ā§§āϟাāϰ āĻĻিāĻ•ে āϏāĻĻāϰ āωāĻĒāϜেāϞাāϰ āĻšাāϞāϏা āχāωāύি⧟āύেāϰ āφāĻ“āϰাāχāϞ āĻ—্āϰাāĻŽেāϰ āĻšাāϏেāύ āφāϞীāϰ āϏ্āϤ্āϰী āύিāϜ āĻŦা⧜িāϤে āϘুāĻŽি⧟ে āĻ›িāϞেāύ। āĻāϏāĻŽā§Ÿ āϘāϰেāϰ āĻĻāϰāϜা āĻ–োāϞা āĻĨাāĻ•āϞেāĻ“ āϤাāϰ āϏ্āĻŦাāĻŽী āĻŦা⧜িāϤে āĻ›িāϞো āύা। āĻāϏāĻŽā§Ÿ āĻāϏিāĻĄ āϜাāϤী⧟ āϧাāϤāĻŦ āĻĒāĻĻাāϰ্āĻĨ āĻ—ৃāĻšāĻŦāϧূāĻ•ে āĻ›ুঁ⧜ে āĻŽাāϰা āĻšā§Ÿ। āĻāϏāĻŽā§Ÿ āĻ—ৃāĻšāĻŦāϧুāϰ āĻŦাāĻŽ āĻšাāϤ āĻāĻŦং āĻĒিāĻ েāϰ āĻĒুāϰো āĻ…ংāĻļ āĻĒুāϰে āϝা⧟। āĻĒāϰে āĻĒāϰিāĻŦাāϰেāϰ āϞোāĻ•āϜāύ āĻ—ুāϰুāϤāϰ āĻ…āĻŦāϏ্āĻĨা⧟ āϰাāϤেāχ āύাāϟোāϰ āϏāĻĻāϰ āĻšাāϏāĻĒাāϤাāϞে āĻ­āϰ্āϤি āĻ•āϰে।
āύাāϟোāϰ āϏāĻĻāϰ āĻĨাāύাāϰ āĻ…āĻĢিāϏাāϰ āχāύāϚাāϰ্āϜ (āϤāĻĻāύ্āϤ) āĻĢāϰিāĻĻুāϞ āχāϏāϞাāĻŽ āϜাāύাāύ, āĻ āĻŦ্āϝাāĻĒাāϰে āĻĨাāύা⧟ āĻ•োāύ āĻ…āĻ­িāϝোāĻ— āĻĻা⧟েāϰ āĻ•āϰা āĻšā§Ÿāύি। āĻšāϞেāχ āĻŦ্āϝāĻŦāϏ্āĻĨা āύে⧟া āĻšāĻŦে।















Monday, October 29, 2018

LINES IN THE PLANE

LINES IN THE PLANE
Find The Number Of Region
Ln = Ln-1+n  = Number of Region
n = Number of lines

Ln _ Ln-1 + n; for n > 0.




































Sunday, October 28, 2018

Tower of Hanoi Simulation Example with Solution and Mathmatical Induction

Tower of Hanoi L - rule:
1. must move one disk at a time;
2. a larger disk cannot be on top of any smaller disks at any time
3. do it in as few moves as possible
2 Disks
3 Disk

4 Disk

Mathematical induction is a general way to prove that some statement
about the integer is true for all n0. First, we prove the statement
when has its smallest value, n0; this is called the basis. Then we prove the
statement for n > n0, assuming that it has already been proved for all values
between nand 1, inclusive; this is called the induction. Such proof
gives in_nitely many results with only a _nite amount of work.
Recurrences are ideally set up for mathematical induction. In our case,
for example,  follows easily from  The basis is trivial, since T=
2-0. And the induction follows for n > 0 if we assume that holds
when is replaced by 1:
T2Tn-1
    2(2n-1) + 1
     21 :
Hence (1.2) holds for as well. Good! Our quest for Thas ended successfully.


āĻŦ⧜াāχāĻ—্āϰাāĻŽে āĻ›াāϤ্āϰীāĻ•ে āĻŦি⧟ে āĻ•āϰা⧟ āĻŽাāĻŽāϞা,āĻļিāĻ•্āώāĻ•-āĻ›াāϤ্āϰী āύিāĻ–োঁāϜ

āύাāϟোāϰেāϰ āĻŦ⧜াāχāĻ—্āϰাāĻŽে ā§§ā§Ē āĻŦāĻ›āϰ āĻŦ⧟āϏী āĻ…āώ্āϟāĻŽ āĻļ্āϰেāĻŖীāϰ  āĻ›াāϤ্āϰীāĻ•ে āĻāĻ•āχ āϏ্āĻ•ুāϞেāϰ āĻļিāĻ•্āώāĻ• āĻŦি⧟ে āĻ•āϰাāϰ āϘāϟāύা⧟ āĻĻ্āχু āϏāĻšāϝোāĻ—ী āϏāĻš āĻĒ্āϰāϧাāύ āĻ•াāϜীāĻ•ে āφāϟāĻ• āĻ•āϰেāĻ›ে āĻĒুāϞিāĻļ āĻ…āĻĒāϰāĻĻিāĻ•ে āĻ“āχ āĻ›াāϤ্āϰীāĻ•ে āύি⧟ে āϏ্āĻ•ুāϞ āĻļিāĻ•্āώāĻ• āϞাāĻĒাāϤ্āϤা āϤাāĻĻেāϰ āĻ–োঁāϜ āĻ•েāω āĻĻিāϤে āĻĒাāϰেāύি।  āφāϟāĻ•āĻ•ৃāϤāĻĻেāϰ āϜিāϜ্āĻžাāĻŦাāϏাāĻĻেāϰ āĻĒāϰ āĻĒ্āϰāϧাāύ āĻ•াāϜী āĻŽāĻ“āϞাāύা āĻ—ি⧟াāϏāωāĻĻ্āĻĻিāύ āφāϝāĻŽāĻ•ে āĻ›ে⧜ে āĻĻে⧟া āĻšā§Ÿ āĻāĻŦং āϤাāϰ āĻ…āϧীāύāϏ্āĻĨ āĻŦি⧟েāϰ āĻ•াāϰ্āϝ āϏāĻŽ্āĻĒাāĻĻāύāĻ•াāϰী āĻ•াāϜীāϰ āϏāĻšāϝোāĻ—ী āφāϞাāωāĻĻ্āĻĻিāύ āφāϞীāĻ•ে āϜেāϞ āĻšাāϜāϤে āĻĒ্āϰেāϰāĻŖ āĻ•āϰা āĻšā§Ÿ āĻāϏāĻŽā§Ÿ āĻ“āχ āĻ•াāϜীāϰ āĻ…āĻĒāϰ āϏāĻšāϝোāĻ—ী āϚাঁāĻĻ āĻŽোāĻšাāĻŽ্āĻŽāĻĻāĻ•ে āĻ­ু⧟া āϰেāϜিāϏ্āϟ্āϰাāϰ āĻŦ্āϝāĻŦāĻšাāϰ āĻ•āϰাāϰ āĻĻা⧟ে āϤাāϰ āĻŦিāϰুāĻĻ্āϧে āĻĒৃāĻĨāĻ• āĻŽাāĻŽāϞা āĻĻা⧟েāϰ āĻ•āϰে āϜেāϞ āĻšাāϜāϤে āĻĒাāĻ াāύো āĻšā§Ÿ/
āĻāϰ āφāĻ—ে āϏāĻ•াāϞে āĻĨাāύা⧟ āωāĻĒāϏ্āĻĨিāϤ āĻšā§Ÿে āωāĻĒāϜেāϞা āĻļিāĻ•্āώা āĻ…āĻĢিāϏাāϰ āĻŽো. āφāĻŦ্āĻĻুāϰ āϰāωāĻŦ āĻŦাāĻĻী āĻšā§Ÿে āĻ…āĻ­িāϝুāĻ•্āϤ āĻļিāĻ•্āώāĻ• āϏাāχāĻĢুāϞ āχāϏāϞাāĻŽ, āĻ•াāϜীāϰ āϏāĻšāϝোāĻ—ী āφāϞাāωāĻĻ্āĻĻিāύ āφāϞী āĻ“ āϏ্āĻ•ুāϞ āĻ›াāϤ্āϰীāϰ āĻĒিāϤা āφāϜিāĻŽ āĻ–āϞিāĻĢাāĻ•ে āφāϏাāĻŽী āĻ•āϰে āĻāĻ•āϟি āύি⧟āĻŽিāϤ āĻŽাāĻŽāϞা āĻĻা⧟েāϰ āĻ•āϰেāύ āĻļিāĻ•্āώāĻ• āϏাāχāĻĢুāϞ āχāϏāϞাāĻŽ (⧍⧭) āωāĻĒāϜেāϞাāϰ āϜোāύাāχāϞ āĻāĻŽ āĻāϞ āωāϚ্āϚ āĻŦিāĻĻ্āϝাāϞ⧟েāϰ āĻ–āύ্āĻĄāĻ•াāϞীāύ āĻļিāĻ•্āώāĻ• āĻ“ āĻĻাāϰিāĻ•ুāĻļি āĻ—্āϰাāĻŽেāϰ āĻŽৃāϤ āφāĻŦ্āĻĻুāϰ āϰāĻšিāĻŽ āĻ­ূঁāĻ‡ā§Ÿাāϰ āĻ›েāϞে āĻ“ āϏ্āĻ•ুāϞ āĻ›াāϤ্āϰী (ā§§ā§Ē) āĻĒাāĻļ্āĻŦāĻŦāϰ্āϤী āϚāϰ āĻ—োāĻŦিāύ্āĻĻāĻĒুāϰ āĻ—্āϰাāĻŽেāϰ āφāϜিāĻŽ āĻ–āϞিāĻĢাāϰ āĻŽে⧟ে
āĻŦুāϧāĻŦাāϰ āĻĻেāĻļেāϰ āĻŦিāĻ­িāύ্āύ āĻ—āĻŖāĻŽাāϧ্āϝāĻŽে āĻ āϏংāĻ•্āϰাāύ্āϤ āϏংāĻŦাāĻĻ āĻĒ্āϰāĻ•াāĻļ āĻšāϞে āωāĻĒāϜেāϞা āύিāϰ্āĻŦাāĻšী āĻ…āĻĢিāϏাāϰ (āχ্āωāĻāύāĻ“) āĻŽো. āφāύো⧟াāϰ āĻĒাāϰāĻ­েāϜেāϰ āύেāϤৃāϤ্āĻŦে āĻĨাāύা āĻĒুāϞিāĻļ āϏāϰেāϜāĻŽিāύে āϏ্āĻ•ুāϞ āĻļিāĻ•্āώāĻ• āϏাāχāĻĢুāϞ āχāϏāϞাāĻŽ āĻ“ āĻ›াāϤ্āϰীāϰ āĻŦা⧜ি āϝা⧟ āϤāĻŦে āϤাāϰ āφāĻ—েāχ āĻĒ্āϰāĻļাāϏāύ āĻ“ āĻĒুāϞিāĻļেāϰ āωāĻĒāϏ্āĻĨিāϤি āϟেāϰ āĻĒে⧟ে āĻŦা⧜িāϤে āϤাāϞা āϞাāĻ—ি⧟ে āĻĻুāχ āĻĒāϰিāĻŦাāϰেāϰ āϏāĻ•āϞে āĻĒাāϞি⧟ে āϝা⧟
āĻĒāϰে āχāωāĻāύāĻ“ āĻŦি⧟ে āĻ•াāϰ্āϝ āϏāĻŽ্āĻĒাāĻĻāύāĻ•াāϰী āĻ…āĻ­িāϝুāĻ•্āϤ āĻ•াāϜী āĻŽāĻ“āϞাāύা āĻ—ি⧟াāϏāωāĻĻ্āĻĻিāύ āφāϝāĻŽ, āϤাāϰ āϏāĻšāϝোāĻ—ী āφāϞাāωāĻĻ্āĻĻিāύ āφāϞী āĻ“ āϚাঁāĻĻ āĻŦ্āϝাāĻĒাāϰীāĻ•ে āφāϟāĻ• āĻ•āϰাāϰ āύিāϰ্āĻĻেāĻļ āĻĻিāϞে āĻĒুāϞিāĻļ āϏāύ্āϧ্āϝা⧟ āϤাāĻĻেāϰāĻ•ে āϜোāύাāχāϞ āĻāϞাāĻ•া āĻĨেāĻ•ে āφāϟāĻ• āĻ•āϰে
āĻ—āϤ āϰāĻŦিāĻŦাāϰ (ā§Š āϜুāύ) āĻĻিāĻŦাāĻ—āϤ āĻŽāϧ্āϝāϰাāϤে āĻāĻ•াāύ্āϤ āύিāĻ•āϟ āφāϤœী⧟āĻĻেāϰ āϏাāĻĨে āύি⧟ে āĻ“āχ āĻ›াāϤ্āϰীāĻ•ে āĻŦি⧟ে āĻ•āϰেāύ āĻļিāĻ•্āώāĻ• āϏাāχāĻĢুāϞ āχāϏāϞাāĻŽ āϜাāύা āϝা⧟, āĻ•্āϞাāĻļ āύিāϤে āĻ—ি⧟ে āĻļিāĻ•্āώāĻ• āϏাāχāĻĢুāϞেāϰ āύāϜāϰ āĻĒ⧜ে āĻ“āχ āĻ›াāϤ্āϰীāϰ āĻĒ্āϰāϤি āĻāϰāĻĒāϰ āĻĒ্āϰāĻĨāĻŽে āĻĒ্āϰেāĻŽেāϰ āĻĒ্āϰāϏ্āϤাāĻŦ āĻĻি⧟ে āĻŦ্āϝāϰ্āĻĨ āĻšā§Ÿে āĻ…āĻŦāĻļেāώে āĻ›াāϤ্āϰীāϟিāϰ āĻĒিāϤাāϰ āĻ•াāĻ›ে āĻŦি⧟েāϰ āĻĒ্āϰāϏ্āϤাāĻŦ āĻĻেāύ āϤিāύি āĻļিāĻ•্āώিāϤ āĻ›েāϞে āĻ“ āĻļিāĻ•্āώāĻ•āϤা āĻ•āϰāĻ›েāύ āĻāĻŽāύāϟা āĻ­েāĻŦে āĻŽে⧟েāϰ āĻ…āĻŽāϤেāχ āϏাāχāĻĢুāϞ āχāϏāϞাāĻŽেāϰ āϏাāĻĨে āϜোāϰ āĻ•āϰে āĻŦি⧟ে āĻĻে⧟া āĻšā§Ÿ āϤাāĻ•ে āĻ—āϤ ā§Ŧ āϜুāύ āφāύুāώ্āĻ াāύিāĻ•āĻ­াāĻŦে āύāĻŦ āĻŦাāϞ্āϝāĻŦāϧূāĻ•ে āϘāϰে āϤোāϞাāϰ āĻ•āĻĨা āĻ›িāϞো āĻ•িāύ্āϤু āĻ—āĻŖāĻŽাāϧ্āϝāĻŽে āĻ āĻŦিāώ⧟ে āϏংāĻŦাāĻĻ āĻĒ্āϰāĻ•াāĻļ āĻšāϞে āϏāĻŦ āφāύুāώ্āĻ াāύিāĻ•āϤা āĻ­েāϏ্āϤে āϝা⧟
āĻĨাāύাāϰ āĻ­াāϰāĻĒ্āϰাāĻĒ্āϤ āĻ•āϰ্āĻŽāĻ•āϰ্āϤা (āĻ“āϏি) āĻĻিāϞিāĻĒ āĻ•ুāĻŽাāϰ āĻĻাāϏ āϜাāύাāύ, āϏāĻšāϝোāĻ—ী āĻĻুāχ āĻ•াāϜীāĻ•ে āϜেāϞ āĻšাāϜāϤে āĻĒাāĻ াāύো āĻšā§ŸেāĻ›ে āĻ“ āĻĒ্āϰāϧাāύ āĻ•াāϜীāĻ•ে āĻŽুāϚāϞেāĻ•া āύি⧟ে āĻ›ে⧜ে āĻĻে⧟া āĻšā§ŸেāĻ›ে āĻļিāĻ•্āώāĻ• āϏাāχāĻĢুāϞ āχāϏāϞাāĻŽ āĻ“ āĻŽে⧟েāϟিāϰ āĻĒিāϤাāĻ•ে āφāϟāĻ•েāϰ āϚেāώ্āϟা āϚāϞāĻ›ে
āωāĻĒāϜেāϞা āύিāϰ্āĻŦাāĻšী āĻ…āĻĢিāϏাāϰ (āχāωāĻāύāĻ“) āĻŽো. āφāύো⧟াāϰ āĻĒাāϰāĻ­েāϜ āϜাāύাāύ, āĻāĻ•āϜāύ āϏ্āĻ•ুāϞ āĻļিāĻ•্āώāĻ•েāϰ āĻāĻŽāύ āĻ…āύৈāϤিāĻ• āĻ•াāύ্āĻĄ āĻĻুঃāĻ–āϜāύāĻ• āĻ āϘāϟāύাāϰ āϜāύ্āϝ āĻĻা⧟ীāĻĻেāϰ āωāĻĒāϝুāĻ•্āϤ āĻļাāϏ্āϤি āĻĒাāĻ“ā§Ÿা āωāϚিāϤ āĻŦāϞে āϤিāύি āĻŽāύে āĻ•āϰেāύ।

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