Chemistry
Chemistry
10th Edition
ISBN: 9781305957404
Author: Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
Publisher: Cengage Learning
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The standard curve was made by spectrophotographic analysis of equilibrated iron(III) thiocyanate solutions of known concentration. You are asked to analyze a Fe(SCN)²⁺ solution with an unknown concentration and an absorbance value of 0.179. The slope-intercept form of the equation of the line is \( y = 4536.6x + 0.0392 \). The unknown was analyzed on the same instrument as the standard curve solutions at the same temperature.

**What is the Fe³⁺ concentration of the unknown solution?**

\[ \text{[Fe}^{3+}\text{]} = \]

**mol/L**

**Graph Explanation:**

The graph provided is titled "Iron(III) thiocyanate standard curve." It is a linear plot with absorbance on the y-axis and Fe³⁺ concentration in molarity (M) on the x-axis. The data points form a straight line that increases linearly, indicating a direct proportional relationship between absorbance and concentration. The line begins near the origin and rises steadily, illustrating the use of Beer’s Law.
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Transcribed Image Text:The standard curve was made by spectrophotographic analysis of equilibrated iron(III) thiocyanate solutions of known concentration. You are asked to analyze a Fe(SCN)²⁺ solution with an unknown concentration and an absorbance value of 0.179. The slope-intercept form of the equation of the line is \( y = 4536.6x + 0.0392 \). The unknown was analyzed on the same instrument as the standard curve solutions at the same temperature. **What is the Fe³⁺ concentration of the unknown solution?** \[ \text{[Fe}^{3+}\text{]} = \] **mol/L** **Graph Explanation:** The graph provided is titled "Iron(III) thiocyanate standard curve." It is a linear plot with absorbance on the y-axis and Fe³⁺ concentration in molarity (M) on the x-axis. The data points form a straight line that increases linearly, indicating a direct proportional relationship between absorbance and concentration. The line begins near the origin and rises steadily, illustrating the use of Beer’s Law.
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