Question

14. Let a = 3-Vn, where n is a natural number. If 'p' is the least positive value of 'a', then the value of is 1 + vp (1) 3 - (3) 2 (2) p-3 (4) - 2​

Answer 1

Answer:

Step-by-step explanation:

let a=3-√n, where is n is a natural number . if 'p' is at the least positive value of 'a',then the value of √p+1/√p

p' is at the least positive value of 'a

p > 0

3-√n > 0

3 > √n

Squaring both sides

9 > n

=> n = 8   as p is the least value

p = 3 - √8

p + 1/p

= 3 - √8   + 1/(3 - √8)

= 3 - √8   + 3 + √8/(9-8)

= 3 - √8 + 3 + √8

= 6