Find out the freezing point of aqueous solution of na2so4

Reference no: EM13285636

If the freezing point constant for water is 1.86 ºC/m and assuming ideal conditions, determine the freezing point of a 0.0100 m aqueous solution of Na2SO4.

Reference no: EM13285636

Questions Cloud

Compute the osmotic pressure in mmhg : 3.21 grams of a protein that has a molar mass of 16,000 g/mol are dissolved in 25.0 mL of water at 25 ºC. Calculate the osmotic pressure in mmHg.

Calculate the new a and b constants of rated power : A 3-phase, 400-km line delivers rated power to a 480 MVA t 0.82 pf lag load @ 345kV. The line has a series impedance 0.4

Estimate the highest floor from which the bolt can fall : An elevator moves downward in a tall building at a constant speed of 4.35 m/s. Estimate the highest floor from which the bolt can fall

What is the magnitude of the change in the child''s momentum : A 42 kg child is riding on a carousel (merry-go-round) at a constant speed of 6 m/s. What is the magnitude of the change in the child's momentum |Δp with arrow| in going all the way around (360°)?

Find out the freezing point of aqueous solution of na2so4 : If the freezing point constant for water is 1.86 ºC/m and assuming ideal conditions, determine the freezing point of a 0.0100 m aqueous solution of Na2SO4.

Find the temperature of the low-temperature reservoir : The efficiency of a particular Carnot engine is 0.310, Find the temperature of the low-temperature reservoir

Determine the expression for e0 buy substituting r0 : 1.) Differentiate EN with respect to r, and then set the resulting expression equal to zero, because the curve of EN versus r is a minimum at E0. 2.) Solve for r in terms of A, B, and n, which yields r0, the equilibrium interionic spacing.

The rocket comes crashing down to the launch pad : How much time after engine failure will elapse before the rocket comes crashing down to the launch pad?

Find the transfer function h and the impulse response : Given a system with input x(t) and output y(t) is described by the differential equation: d3y(t)/dt3 + 7d2y(t)/dt2 + 12dy(t)/dt = dx(t)/dt + 4x(t) a. Find the transfer function H(s) and the impulse response, h(t) where Y(s)=H(s)X(s) b. Find the respo..

User Account

All Pages