Correct Answer – `v=ksqrt(lambdag)`

Correct Answer – C
(3) `v prop lambda^(a) rho^(b) g^(c )`
`LT^(-1) prop [L]^(a) [ML^(-3)]^(b) [LT^(-2)]^(c )`
`M^(0) L^(1) T^(-1) prop M^(b) L^(a – 3b + c) T^(-2c)`
Comparing powers of `M, L` and `T`
`b = 0`
`a – 3b + c = 1`
`- 2c = – 1 implies c = (1)/(2)`
`v prop lambda^(1//2) g^(1//2)`
`v^(2) prop lambda g`

Correct Answer – b
See question 38 above.
`v prop sqrt(g lambda)rArr v^(2) prop g lambda`