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- Äas pÅidÃĄn 19. 01. 2023
- đ āĻāĻ āĻāĻŋāĻĄāĻŋāĻāĻ¤ā§ āĻāĻ˛ā§āĻāĻ¨āĻž āĻāĻ°āĻž āĻšā§ā§āĻā§ ... āĻ¸āĻŽā§āĻĒāĻ°ā§āĻā§āĨ¤ āĻ
āĻ¨ā§āĻ¯āĻžāĻ¨ā§āĻ¯ āĻāĻŋāĻĄāĻŋāĻāĻā§āĻ˛ā§āĻ° āĻ˛āĻŋāĻāĻ āĻ¨āĻŋāĻā§ đāĻĻā§ā§āĻž āĻšā§ā§āĻā§āĨ¤ āĻ¤ā§āĻŽāĻžāĻĻā§āĻ° āĻĒā§āĻ°ā§ā§āĻāĻ¨ āĻ
āĻ¨ā§āĻ¯āĻžā§ā§ āĻ¸ā§āĻā§āĻ˛ā§ āĻĻā§āĻā§ āĻ¨āĻŋāĻ¤ā§ āĻĒāĻžāĻ°ā§āĨ¤
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āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻŦā§āĻ¸āĻŋāĻ āĻāĻ˛ā§āĻāĻ¨āĻž āĻ¯ā§āĻ, āĻŦāĻŋā§ā§āĻ âĸ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻŦā§āĻ¸āĻŋāĻ āĻāĻ˛...
Matrix āĻ¯ā§āĻ āĻŦāĻŋā§ā§āĻ āĻā§āĻŖ āĻāĻžāĻā§āĻ° āĻ āĻāĻāĻ¸āĻŽā§āĻš âĸ Matrix āĻāĻ° āĻ¯ā§āĻ āĻŦāĻŋā§ā§āĻ āĻā§...
Co-factor [āĻ¸āĻš-āĻā§āĻŖāĻ ] Matrix âĸ Co-factor [ āĻ¸āĻš-āĻā§āĻŖāĻ ] ...
āĻāĻ¨āĻāĻžāĻ°ā§āĻ¸ āĻŽā§āĻā§āĻ°āĻŋāĻā§āĻ¸ āĻŦā§āĻ° āĻāĻ°āĻžāĻ° āĻ¸āĻšāĻ āĻĒāĻĻā§āĻ§āĻ¤āĻŋ âĸ āĻāĻ¨āĻāĻžāĻ°ā§āĻ¸ āĻŽā§āĻā§āĻ°āĻŋāĻā§āĻ¸ āĻŦā§āĻ° ...
Orthogonal [āĻ āĻ°ā§āĻĨā§āĻā§āĻ¨āĻžāĻ˛ ] Matrix āĻāĻ° āĻĒā§āĻ°āĻŽāĻžāĻŖ âĸ Orthogonal [ āĻ āĻ°ā§āĻĨā§āĻā§āĻ¨āĻž...
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻ¸āĻžāĻšāĻžāĻ¯ā§āĻ¯ā§ āĻŽāĻžāĻ¨ āĻ¨āĻŋāĻ°ā§āĻŖā§ āĻāĻ° âĸ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻ¸āĻžāĻšāĻžāĻ¯ā§āĻ¯ā§...
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻ°âā§āĻ¯āĻžāĻā§āĻ āĻ¨āĻŋāĻ°ā§āĻŖā§ âĸ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻ°âā§āĻ¯āĻžāĻā§āĻ...
āĻĻā§āĻāĻžāĻ āĻ¯ā§ AāĻāĻ° āĻāĻ¨āĻāĻžāĻ°ā§āĻ¸ āĻāĻ¨āĻā§ AāĻ¸āĻŽāĻžāĻ¨ identity matrix âĸ āĻĻā§āĻāĻžāĻ āĻ¯ā§ A āĻāĻ° āĻāĻ¨āĻāĻžāĻ°ā§āĻ¸ ...
āĻāĻ¨āĻāĻžāĻ°ā§āĻ¸ āĻā§āĻ°āĻžāĻ¨ā§āĻ¸āĻĒā§āĻ āĻ¸āĻŽāĻžāĻ¨ āĻā§āĻ°āĻžāĻ¨ā§āĻ¸āĻĒā§āĻ āĻāĻ¨āĻāĻžāĻ°ā§āĻ¸ âĸ āĻĻā§āĻāĻžāĻ āĻ¯ā§ āĻāĻ¨āĻāĻžāĻ°ā§āĻ¸ āĻā§āĻ°āĻžāĻ¨...
Matrix āĻāĻ° āĻā§āĻŖ āĻ¸āĻŽā§āĻĒāĻ°ā§āĻāĻŋāĻ¤ āĻ āĻāĻ âĸ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻ āĻ§ā§āĻ¯āĻžā§ā§āĻ° āĻĒ...
āĻŦāĻŋāĻĒāĻ°ā§āĻ¤ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻ¸āĻžāĻšāĻžāĻ¯ā§āĻ¯ā§ āĻ¸āĻŽā§āĻāĻ°āĻŖā§āĻ° solve âĸ āĻŦāĻŋāĻĒāĻ°ā§āĻ¤ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻ¸...
āĻŦāĻŋāĻĒāĻ°ā§āĻ¤ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻ¸āĻžāĻšāĻžāĻ¯ā§āĻ¯ā§ āĻ¸āĻŽā§āĻāĻ°āĻŖ āĻ¸āĻŽāĻžāĻ§āĻžāĻ¨ âĸ āĻŦāĻŋāĻĒāĻ°ā§āĻ¤ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻ¸...
āĻā§āĻ°ā§āĻŽāĻžāĻ°ā§āĻ° āĻ¨āĻŋā§āĻŽā§ āĻ¸āĻŽā§āĻāĻ°āĻŖā§āĻ° āĻ¸āĻŽāĻžāĻ§āĻžāĻ¨ âĸ āĻā§āĻ°ā§āĻŽāĻžāĻ°ā§āĻ° āĻ¨āĻŋā§āĻŽā§ āĻ¸āĻŽā§āĻāĻ°āĻŖ...
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻāĻ¨āĻāĻžāĻ°ā§āĻ¸ āĻ āĻā§āĻŖā§āĻ° āĻĒā§āĻ°āĻļā§āĻ¨ āĻ¸āĻŽāĻžāĻ§āĻžāĻŖ âĸ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻāĻ¨āĻāĻžāĻ°ā§āĻ¸ ...
Rank of a matrix || Question Solution âĸ Rank of a matrix || Qu...
Matrix Question Solution âĸ Matrix Question Soluti...
Proof that the inverse of the inverse of A is equal to A âĸ Proof that the inverse...
Matrix Question Solution âĸ Matrix Question Soluti...
Idempotent Matrix [āĻ¸āĻŽāĻāĻžāĻ¤āĻŋ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸] âĸ Idempotent Matrix [āĻ¸āĻŽāĻ...
Matrix āĻāĻ° āĻā§āĻŖā§āĻ° āĻ āĻāĻ || AB āĻāĻŦāĻ BA āĻ¨āĻŋāĻ°ā§āĻŖā§ âĸ Matrix āĻāĻ° āĻā§āĻŖā§āĻ° āĻ āĻāĻ ||...
Show that A inverse transpose equal A transpose inverse âĸ Show that A inverse tr...
āĻĒā§āĻ°āĻŽāĻžāĻŖ āĻāĻ° āĻ¯ā§ AB â BA âĸ āĻĒā§āĻ°āĻŽāĻžāĻŖ āĻāĻ° āĻ¯ā§ AB â BA |...
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āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻāĻ° āĻ¸āĻžāĻšāĻžāĻ¯ā§āĻ¯ā§ āĻŽāĻžāĻ¨ āĻ¨āĻŋāĻ°ā§āĻŖā§,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻāĻ° āĻ¸āĻžāĻšāĻžāĻ¯ā§āĻ¯ā§ a āĻ b āĻāĻ° āĻŽāĻžāĻ¨ āĻ¨āĻŋāĻ°ā§āĻŖā§,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻ āĻ§ā§āĻ¯āĻžā§ā§āĻ° āĻĒā§āĻ°āĻļā§āĻ¨ āĻ¸āĻŽāĻžāĻ§āĻžāĻŖ,
Matrix āĻāĻ° āĻ¯ā§āĻ-āĻŦāĻŋā§ā§āĻ āĻā§āĻŖ-āĻāĻžāĻā§āĻ° āĻ āĻāĻāĻ¸āĻŽā§āĻš,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻāĻ° āĻā§āĻŖ,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻāĻ° āĻāĻžāĻ,
inverse of a matrix,
Matrix addition substraction multiplication Division,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻĒā§āĻ°āĻļā§āĻ¨ āĻ¸āĻŽāĻžāĻ§āĻžāĻŖ,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻ¯ā§āĻ-āĻŦāĻŋāĻ¯āĻŧā§āĻ āĻāĻŦāĻ āĻā§āĻ¨ā§āĻ° āĻ¨āĻŋāĻ¯āĻŧāĻŽ,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻāĻ° āĻ¯ā§āĻ,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻāĻ° āĻŦāĻŋā§ā§āĻ,
āĻāĻāĻĄā§āĻ¨ā§āĻāĻŋāĻāĻŋ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸,
āĻ āĻā§āĻĻ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻ āĻ§ā§āĻ¯āĻžā§ā§āĻ° āĻ¸āĻžāĻ˛ā§āĻ° āĻĒā§āĻ°āĻļā§āĻ¨ āĻ¸āĻŽāĻžāĻ§āĻžāĻŖ,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻāĻ° āĻ āĻāĻ,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻāĻ° āĻ¸āĻŽāĻžāĻ§āĻžāĻ¨,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻāĻžāĻā§ āĻŦāĻ˛ā§,
āĻ āĻā§āĻĻ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻāĻžāĻā§ āĻŦāĻ˛ā§,
āĻ¨āĻŋāĻ°ā§āĻŖāĻžāĻ¯āĻŧāĻ āĻāĻžāĻā§ āĻŦāĻ˛ā§,
āĻāĻŋāĻāĻžāĻŦā§ āĻ¯ā§āĻ āĻāĻ°āĻ¤ā§ āĻšāĻ¯āĻŧ,
āĻāĻŋāĻāĻžāĻŦā§ āĻā§āĻŖ āĻāĻ°āĻ¤ā§ āĻšāĻ¯āĻŧ,
āĻ¸āĻšāĻā§āĻ¨āĻ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻāĻžāĻā§ āĻŦāĻ˛ā§,
āĻā§ āĻĢā§āĻ¯āĻžāĻā§āĻāĻ° āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻ¨āĻŋāĻ°ā§āĻŖāĻ¯āĻŧ,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻĒāĻĻā§āĻ§āĻ¤āĻŋ,
āĻŦā§āĻ¸ā§āĻ āĻ¨āĻŋāĻ¯āĻŧāĻŽā§ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻāĻ° āĻ¸āĻŽāĻžāĻ§āĻžāĻ¨,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻ āĻ§ā§āĻ¯āĻžāĻ¯āĻŧā§āĻ° āĻ āĻāĻ,
āĻā§āĻ°ā§āĻŽāĻžāĻ°ā§āĻ° āĻ¨āĻŋāĻ¯āĻŧāĻŽā§āĻ° āĻŦāĻŋāĻāĻŋāĻ¨ā§āĻ¨ āĻ āĻāĻā§āĻ° āĻ¸āĻŽāĻžāĻ§āĻžāĻ¨,
āĻŦāĻŋāĻĒāĻ°ā§āĻ¤ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻāĻ° āĻ¸āĻžāĻšāĻžāĻ¯ā§āĻ¯ā§ āĻŦāĻŋāĻāĻŋāĻ¨ā§āĻ¨ āĻ āĻāĻā§āĻ° āĻ¸āĻŽāĻžāĻ§āĻžāĻ¨,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻā§āĻ°ā§āĻŽ āĻŦāĻž āĻāĻāĻžāĻ°,
āĻ¨āĻŋāĻ°ā§āĻŖāĻžāĻ¯āĻŧāĻ āĻāĻ° āĻŦā§āĻļāĻŋāĻˇā§āĻā§āĻ¯,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻ āĻ¨āĻŋāĻ°ā§āĻŖāĻžāĻ¯āĻŧāĻ āĻāĻ° āĻŽāĻ§ā§āĻ¯ā§ āĻĒāĻžāĻ°ā§āĻĨāĻā§āĻ¯,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻāĻ° āĻĒāĻĻ,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻĒāĻĻā§āĻ° āĻŦā§āĻļāĻŋāĻˇā§āĻā§āĻ¯,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻĒā§āĻ°āĻāĻžāĻ°āĻā§āĻĻ,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻŽā§āĻ˛āĻŋāĻ āĻāĻžāĻ°ā§āĻ¯āĻā§āĻ°āĻŽ,
āĻĒāĻžāĻ°ā§āĻĨāĻā§āĻ¯āĻ¸āĻŽā§āĻš,
āĻāĻ¯āĻŧāĻ¤āĻžāĻāĻžāĻ° āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸,
āĻāĻ°ā§āĻŖ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸,
āĻā§āĻ°ā§āĻŽāĻžāĻ°ā§āĻ° āĻ¨āĻŋāĻ¯āĻŧāĻŽā§ āĻ¸āĻŽā§āĻāĻ°āĻŖā§āĻ° āĻ¸āĻŽāĻžāĻ§āĻžāĻ¨,
āĻāĻžāĻŖāĻŋāĻ¤āĻŋāĻ āĻ āĻ°ā§āĻĨāĻ¨ā§āĻ¤āĻŋ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻ āĻ§ā§āĻ¯āĻžāĻ¯āĻŧā§āĻ° āĻ¸āĻŽāĻžāĻ§āĻžāĻ¨,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻ¯ā§āĻ āĻŦāĻŋāĻ¯āĻŧā§āĻ āĻā§āĻŖ āĻāĻ¨āĻāĻžāĻ°ā§āĻ¸,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻ¯ā§āĻ āĻŦāĻŋāĻ¯āĻŧā§āĻ āĻā§āĻŖ āĻāĻ¨āĻāĻžāĻ°ā§āĻ¸ āĻ¨āĻŋāĻ°ā§āĻŖāĻ¯āĻŧā§āĻ° āĻĒāĻĻā§āĻ§āĻ¤āĻŋ,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻ¯ā§āĻ, āĻŦāĻŋā§ā§āĻ, āĻā§āĻ¨, āĻāĻžāĻ,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ā§āĻ° āĻ¯ā§āĻ, āĻŦāĻŋā§ā§āĻ āĻāĻŦāĻ āĻā§āĻŖ,
āĻ¸ā§āĻā§āĻ˛āĻžāĻ° āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸,
āĻļā§āĻ¨ā§āĻ¯ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸,
āĻ¸āĻš āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸,
āĻ āĻ°ā§āĻĨāĻāĻŖāĻžāĻ˛ āĻŽāĻžāĻā§āĻ°āĻŋāĻā§āĻ¸,
āĻ¸ā§āĻˇāĻŽ āĻŦāĻž āĻĒā§āĻ°āĻ¤āĻŋāĻ¸āĻŽ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸,
āĻ āĻ¨ā§āĻ āĻŦāĻž āĻ āĻ¨ā§āĻ°āĻžāĻļāĻŋ,
āĻŽāĻžāĻāĻ¨āĻ°,
āĻā§āĻ°āĻžāĻ¨ā§āĻ¸āĻĒā§āĻ āĻŦāĻž āĻ°ā§āĻĒāĻžāĻ¨ā§āĻ¤āĻ°āĻŋāĻ¤ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸,
āĻ¸āĻŽāĻā§āĻŖāĻŋāĻ āĻŦāĻž āĻ āĻ°ā§āĻĨā§āĻā§āĻŖāĻžāĻ˛ āĻŽāĻžāĻā§āĻ°āĻŋāĻā§āĻ¸,
āĻ āĻ¨ā§āĻ āĻāĻŦāĻ āĻ¸āĻšāĻā§āĻ¨āĻā§āĻ° āĻŽāĻ§ā§āĻ¯ā§ āĻĒāĻžāĻ°ā§āĻĨāĻā§āĻ¯ āĻāĻŋ,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻāĻ° āĻĒā§āĻ°āĻŽāĻžāĻŖ,
āĻŦāĻŋāĻĒāĻ°ā§āĻ¤ āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻāĻŦāĻ āĻā§āĻ°ā§āĻŽāĻžāĻ°ā§āĻ° āĻ¨āĻŋāĻ¯āĻŧāĻŽ,
āĻŽā§āĻ¯āĻžāĻā§āĻ°āĻŋāĻā§āĻ¸ āĻāĻ° āĻ¯ā§āĻ āĻ āĻŦāĻŋā§ā§āĻ āĻŦāĻŋāĻ§āĻŋ,
Solution of matrix,
Inverse method and cramer's rule,
Addition, Subtraction and Multiplication of Matrix,
Square matrix,
Linear algebra,
Basic operation of matrix and vector addition,
Obstruction and multiplication of matrix,
Rank of a matrix,
Determinants,
Adjoint matrix,
Inverse matrix,
Matrix & Determinant,
matrix class 12,
matrix class 11,
edutechacademyterget,
āĻāĻāĻŋ āĻāĻāĻāĻŋ āĻļāĻŋāĻā§āĻˇāĻžāĻŽā§āĻ˛āĻ āĻā§āĻ¯āĻžāĻ¨ā§āĻ˛āĨ¤ āĻļāĻŋāĻā§āĻˇāĻžāĻ°ā§āĻĨā§āĻĻā§āĻ° āĻ¸āĻšāĻžāĻ¯āĻŧāĻ¤āĻž āĻāĻ°āĻžāĻ āĻāĻ āĻā§āĻ¯āĻžāĻ¨ā§āĻ˛ā§āĻ° āĻŽā§āĻ˛ āĻāĻĻā§āĻĻā§āĻļā§āĻ¯āĨ¤ āĻāĻŽāĻžāĻĻā§āĻ° āĻāĻŋāĻĄāĻŋāĻāĻā§āĻ˛ā§ āĻ¯āĻĻāĻŋ āĻāĻĒāĻ¨āĻžāĻĻā§āĻ° āĻāĻĒāĻāĻžāĻ°ā§ āĻāĻ¸ā§ āĻ¤āĻžāĻšāĻ˛ā§ āĻ āĻŦāĻļā§āĻ¯āĻ āĻā§āĻ¯āĻžāĻ¨ā§āĻ˛āĻāĻŋ āĻ¸āĻžāĻŦāĻ¸ā§āĻā§āĻ°āĻžāĻāĻŦ āĻāĻ°āĻŦā§āĻ¨ āĻāĻŦāĻ āĻĒāĻžāĻļā§āĻ° āĻāĻ¨ā§āĻāĻž (đ) āĻāĻāĻāĻ¨ā§ āĻā§āĻ˛āĻŋāĻ āĻāĻ°ā§ āĻĻāĻŋāĻŦā§āĻ¨ All āĻ¸āĻŋāĻ˛ā§āĻā§āĻ āĻāĻ°ā§āĨ¤
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thanks sir