Respuesta :
Answer : The concentration of the resulting solution will be 0.0872 moles.
Explanation: As the two volumes are given and one of the moles concentration needs to be found.
So, according to the formula :- [tex]m_{1} V_{1} = m_{2}V_{2}[/tex]
And here if we consider [tex]m_{1} [/tex] as 0.436 moles and [tex]V_{1}[/tex] as 50 mL then we need to find [tex]m_{2}[/tex] as [tex]V_{2} [/tex] is given as 250 mL.
So, by solving we get [tex]m_{2} = (0.436 X 50) / 250[/tex] = 0.0872 moles.
Explanation: As the two volumes are given and one of the moles concentration needs to be found.
So, according to the formula :- [tex]m_{1} V_{1} = m_{2}V_{2}[/tex]
And here if we consider [tex]m_{1} [/tex] as 0.436 moles and [tex]V_{1}[/tex] as 50 mL then we need to find [tex]m_{2}[/tex] as [tex]V_{2} [/tex] is given as 250 mL.
So, by solving we get [tex]m_{2} = (0.436 X 50) / 250[/tex] = 0.0872 moles.
Concentration of moles are defined as the number of moles in per litre of solution. The concentration of the resulting solution will be 0.0872 moles.
Given that,
- Volumes of solution 1 = 50 mL
- Volume of solution 2 = 250mL
- According to the formula = m[tex]_1[/tex]V[tex]_1[/tex] = m[tex]_2[/tex]V[tex]_2[/tex]
where,
- m1 is the moles of solution 1 = 0.436
- m2 is the moles of solution 2 = ?
Now, substituting the values in the above formula we get:
[tex]\begin{aligned}\text{m}_2&=\frac{\text{m}_1\times\text{v}_1}{\text{v}_2}\\\\&=\frac{0.436\times50}{250}\\\\&=0.0872\end{aligned}[/tex]
Therefore, the number of moles in solution 2 is 0.0872 moles.
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