The total energy of the free surface of a liquid drop is 2 x 10⁻⁴ π times the surface tension of the liquid. What is the diameter of the drop? (Assume all terms in Si units)
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Given :
E = 2πT
E = T∆A
∆A = 4πr ²
E = T∆A
∴ E = 4πr²T
∴ 2πT = 4πr ²T [. . . E = 2πT]
∴ 2r² = 1
∴ r ²= 1/ 2
∴ r = 1 /√2
d = 2r
2 × 1/√2 = √2
∴ d = 1.414 m
∴the diameter of the drop is 1.414m
Answered by
3
Given :
E = 2πT
E = T∆A
∆A = 4πr ²
E = T∆A
∴ E = 4πr²T
∴ 2πT = 4πr ²T [. . . E = 2πT]
∴ 2r² = 1
∴ r ²= 1/ 2
∴ r = 1 /√2
d = 2r
2 × 1/√2 = √2
∴ d = 1.414 m
∴the diameter of the drop is 1.414m
E = 2πT
E = T∆A
∆A = 4πr ²
E = T∆A
∴ E = 4πr²T
∴ 2πT = 4πr ²T [. . . E = 2πT]
∴ 2r² = 1
∴ r ²= 1/ 2
∴ r = 1 /√2
d = 2r
2 × 1/√2 = √2
∴ d = 1.414 m
∴the diameter of the drop is 1.414m
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