the expansion of (a+x/a)^n , ascending powers of x, begins b⁴+ 48b³x where n, a and b are positive integers.

a) show that a^n/2 - 4 = (48/n)²

b) Given that also the third term is 1056b²x², find the values of n, a and b

Question

01-07-2024
Mathematics

Answered

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the expansion of (a+x/a)^n , ascending powers of x, begins b⁴+ 48b³x where n, a and b are positive integers.

a) show that a^n/2 - 4 = (48/n)²

b) Given that also the third term is 1056b²x², find the values of n, a and b

Sagot :

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the expansion of (a+x/a)^n , ascending powers of x, begins b⁴+ 48b³x where n, a and b are positive integers.a) show that a^n/2 - 4 = (48/n)²b) Given that also the third term is 1056b²x², find the values of n, a and b​

Sagot :

Other Questions

the expansion of (a+x/a)^n , ascending powers of x, begins b⁴+ 48b³x where n, a and b are positive integers.

a) show that a^n/2 - 4 = (48/n)²

b) Given that also the third term is 1056b²x², find the values of n, a and b