Estimate the freezing and normal boiling points of 0.25 m aqueous solutions of nh4no3 nicl3 al2so43
1 answer:
The items are answered below and are numbered separately for each compound. The freezing point of impure solution is calculated through the equation, Tf = Tfw - (Kf)(m) where Tf is the freezing point, Tfw is the freezing point of water, Kf is the freezing point constant and m is the molality. For water, Kf is equal to 1.86°C/m. In this regard, it is assumed that m as the unit of 0.25 is molarity. 1. NH4NO3 Tf = 0°C - (1.86°C/m)(0.25 M)(2) = -0.93°C 2. NiCl3 Tf = 0°C - (1.86°C/m)(0.25 M)(4) = -1.86°C 3. Al2(SO4)3 Tf = 0°C - (1.86 °C/m)(0.25 M)(5) = -2.325°C For boiling points, Tb = Tbw + (Kb)(m) For water, Kb is equal to 0.51°C/m. 1. NH4NO3 Tb = 100°C + (0.51°C/m)(0.25 M)(2) = 100.255°C 2. NiCl3 Tb = 100°C + (0.51°C/m)(0.25 M)(4) = 100.51°C 3. Al2(SO4)3 Tb = 100°C + (0.51°C/m)(0.25 M)(5) = 100.6375°C
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That is correct c Explanation
Answer: It becomes the uncombined element in the product.
Explanation:
The reaction between Zn and HCl is a single displacement reaction according to equation below
Zn + 2HCl —> ZnCl2 + H2
Zn displaces H2 from acid and in the product, hydrogen became the uncombined element.
I believe it is C; reasoning being that the hint for physical change is," the producing of a gas," chemical "that's new and diff. substance. "
The moles which were measured out is calculated using the following formula moles = mass/molar mass molar mass of CuBr2.4H20 = 63.5 Cu + ( 2 x79.9) br + ( 18 x4_) h20 = 295.3 g/mol moles is therefore= 5.2 g/ 295.3 g/mol= 0.0176 moles