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Show that `9^(n+1)-8n-9`is divisible by 64, whenever n is a positive integer. Show that `9^(n+1)-8n-9`is divisible by 64, whenever n is a positive integer.
Binomial Theorem #importantquestions|| prove that 9n+1-8n-9 divisible by 64.|| #11thclass #maths Binomial Theorem #importantquestions|| prove that 9n+1-8n-9 divisible by 64.|| #11thclass #maths
13. Show that 9n+1 ā€“ 8n ā€“ 9 is divisible by 64, whenever n is a positive integer. 13. Show that 9n+1 ā€“ 8n ā€“ 9 is divisible by 64, whenever n is a positive integer.
Show that 9^n+1-8 n-9 is divisible by 64, whenever n is a positive integer. a^n+1 =(8+1)^n+1 ... Show that 9^n+1-8 n-9 is divisible by 64, whenever n is a positive integer. a^n+1 =(8+1)^n+1 ...
Show that 9^(n+1)āˆ’8nāˆ’9 is divisible by 64,whenever n is a positive integer Show that 9^(n+1)āˆ’8nāˆ’9 is divisible by 64,whenever n is a positive integer
Show that 9 ^(n+1)āˆ’8nāˆ’9 is divisible by 64, whenever n is a positive integer|Exercise 8.1 ,Q13,11th| Show that 9 ^(n+1)āˆ’8nāˆ’9 is divisible by 64, whenever n is a positive integer|Exercise 8.1 ,Q13,11th|
Show That 9^n+1-8n-9 is divisible by 64 for all values of n (Natural Number) Show That 9^n+1-8n-9 is divisible by 64 for all values of n (Natural Number)
Show that 9n+1-8n-9 is divisible by 64 whenever n is a positive integer | Ex 8.1 Q13 Class 11 NCERT Show that 9n+1-8n-9 is divisible by 64 whenever n is a positive integer | Ex 8.1 Q13 Class 11 NCERT