(a) To Determine: The respective lines of solution in graph. Calculation: T f = K f I m As, solution B having the greater value of I = 3 , which indicates that its change in boiling temperature is higher than solution A. T 0 f -T f = T f s With larger value of change in freezing temperature, the temperature of solutionwill be lower of red line. From graph, blue line having the higher freezing temperature considered as solution A whereas Solution B havethe lower temperature present with red line. For A, T f s = 14 C 0 For B, T f s = 11 C 0
(a) To Determine: The respective lines of solution in graph. Calculation: T f = K f I m As, solution B having the greater value of I = 3 , which indicates that its change in boiling temperature is higher than solution A. T 0 f -T f = T f s With larger value of change in freezing temperature, the temperature of solutionwill be lower of red line. From graph, blue line having the higher freezing temperature considered as solution A whereas Solution B havethe lower temperature present with red line. For A, T f s = 14 C 0 For B, T f s = 11 C 0
As, solution B having the greater value of I = 3 , which indicates that its change in boiling temperature is higher than solution A. T0f -Tf= Tfs
With larger value of change in freezing temperature, the temperature of solutionwill be lower of red line.
From graph, blue line having the higher freezing temperature considered as solution A whereas Solution B havethe lower temperature present with red line.
For A, Tfs = 14 C0 For B, Tfs = 11 C0
Interpretation Introduction
(b)
To Determine:
Melting temperature of pure solvent A and B
Calculation:
As, both the solutions having the same concentration So, considering the concentrations, m1 = m2 = 1 m
Freezing point of pure solvent is also considered as the melting point.
T0f =Tfs + Tf For A, Tf = Kf I m = 3 * 1 * 1 = 3 C0. T0f = 14 + 3 = 17 C0.
For B, Tf = Kf I m = 3 * 3* 1 = 9 C0. T0f = 11 + 9 = 20 C0.
Thus, for pure solvent A and B, the melting temperature are 17 C and 20 C
If we assume a system with an anodic overpotential, the variation of n as a function
of current density:
1. at low fields is linear 2. at higher fields, it follows Tafel's law
Obtain the range of current densities for which the overpotential has the same value
when calculated for 1 and 2 cases (maximum relative difference of 5% compared to
the behavior for higher fields).
To which overpotential range does this correspond?
Data: i = 1.5 mA cm², T = 300°C, B = 0.64, R = 8.314 J K1 mol-1 and F = 96485 C mol-1.
Answer by equation please
Some of the theories used to describe interface structure can be distinguished by:1. the measured potential difference.2. the distribution of ions in solution.3. the calculation of charge density.4. the external Helmoltz plane.
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