`x` mole of `KCl` and `y` mole of `BaCl_(2)` are both dissolved in `1kg` of water. Given that `x+y=0.1` and `K_(f)` for water is `1.85K//"molal`, what is the observed range of `DeltaT_(f,)` if the ratio of `x` to `y` is varied ?

x mole of KCl and y mole of BaCl_(2) are both dissolved in 1 kg of water . Given that x + y = 0.1 and K_(f) for water is 1.85 k/molal , what is the observed range of DeltaT_(f) , if the ratio of x to y is varied ?

X mole of KCl and Y mole of BaCl_(2) are dissolved in 1kg of water. Given (x+y)=0.1 and K_(f)=1.85 "kmolal^(-1) , what is the observed range of Delta T_(f) If the ratio of x to y is varied

A solution containing 1 mole of ethylene glycol dissolved in 1000 g of water (K_f = 1.86 K molality^-1 ) will freez at:

A non-volative solute X completely dimerises in water, if the temperature is below -3.72^(@)C and the solute completely dissociates as X rarr Y + Z , if the temperature is above 100.26^(@)C . In between these temperature, (including both temperature) X is neither dissociated nor associted. One mole of X is dissolved in 1 kg water. Given : K_(b) of water = 0.52 K. kg "mol"^(-1) K_(f) of water = 1.86 K kg "mol"^(-1) Which of the following statement(s) is/are true regarding the solution?

n moles of a non volatile solute are dissolved in wg of water. If K_(f) is the molal depression constant of water, the freezing point of the solution will be

2 moles of non - volatile solute is added to 1 kg water at -8^(@)C. K_(f) of water is 2 "K kg mol"^(-1) . Mass of ice that separates out is (Ignoring the effect of change in volume)

2 moles of non - volatile solute is added to 1 kg water at -8^(@)C. K_(f) of water is 2 "K kg mol"^(-1) . Mass of ice that separates out is (Ignoring the effect of change in volume)