Answer:
= 200 mL
Explanation:
Using the dilution formula;
M1V1 = M2V2 ;
Where, M1 is the concentration before dilution, V2 is the volume before dilution, while M2 is the concentration after dilution and V2 is the volume after dilution.
M1 = 2.0 M
V1 = 50 mL
M2 = 0.50 M
V2 = ?
V2 = M1V1/M2
= ( 2.0 × 50 )/ 0.5
= 200 mL
Therefore, the volume after dilution will be, 200 mL
Answer:
It has greater concentration of hydronium ion than hydroxide ions
Answer : The density in cg/L is
.
Solution :
Conversions : 
Conversion of 'g' to 'cg' : 
Conversion of 'L' to 'ml' : 
Given density = 
After conversion,
Density = 
Therefore, the density in cg/L is
.
Answer:
The reaction isn't yet at equilibrium. The overall reaction will continue to move in the direction of the products.
Assumption: this system is currently at
.
Explanation:
One way to tell whether a system is at its equilibrium is to compare its reaction quotient
with the equilibrium constant
of the reaction.
The equation for
is quite similar to that for
. The difference between the two is that
requires equilibrium concentrations, while
can be calculated even when the system is on its way to equilibrium.
For this reaction,
.
Given these concentrations,
.
The question states that at
,
. Assume that currently this system is also at
. (The two temperatures need to be the same since the value of
depends on the temperature.)
It turns out that
. What does this mean?
- First, the system isn't at equilibrium.
- Second, if there's no external changes, the system will continue to move towards the equilibrium. Temperature might change. However, eventually
will be equal to
, and the system will achieve equilibrium.
In which direction will the system move? At this moment,
. As time proceeds, the value of
will increase so that it could become equal to
. Recall that
is fraction.
When the value of
increases, either its numerator becomes larger or its denominator becomes smaller, or both will happen at the same time. However,
- Concentrations on the numerator of
are those of the products; - Concentrations on the denominator of
are those of the reactants.
As time proceeds,
- the concentration of the products will increase, while
- the concentration of the reactants will decrease.
In other words, the equilibrium will move towards the products.