Answers 2026/2027: 70 Comprehensive
Multiple-Choice Questions with Detailed
Explanations on Error Analysis, Beer's Law,
Titrations, Solution Preparation, and
Reaction Yields for University Students
Description:
Prepare for your analytical chemistry exam with 70 comprehensive multiple-choice questions
covering error analysis, significant figures, Beer's Law, spectrophotometry, acid-base
titrations, pH calculations, solution preparation, molarity, concentration units, limiting
reagents, percentage yield, and purity analysis. This 2026/2027 test bank features detailed
explanations for every answer, making it ideal for university students, exam prep platforms, and
study guides. Each question is aligned with current academic standards and includes worked
calculations for error propagation, calibration curves, and titration techniques. Master analytical
chemistry concepts with this professionally formatted, high-quality exam resource.
Download your complete analytical chemistry exam bundle today and pass with confidence in
2026/2027!
, Course Code: CHEM 2026
Academic Year: 2026/2027
Duration: 3 Hours
Total Marks: 100
Instructions to Candidates:
This paper consists of five sections. Answer all questions.
For multiple-choice questions, select the most appropriate option (A, B, C, or D).
For all calculation-based questions, show your working clearly. Correct significant figures and
units are required for full marks.
Non-programmable scientific calculators are permitted.
, Analytical Chemistry Exam 2026/2027: 70 Solved MCQs + Answer
Key
Section 1: Foundations of Measurement and Error Analysis
This section evaluates the fundamental principles of data quality, error propagation, and
statistical treatment of measurements, which are critical for any analytical procedure.
Question 1
A student determines the concentration of a sodium hydroxide solution through titration. The
calculated concentration is 0.1025 M, but the certified reference value is 0.1050 M. What is the
relative error (in %) of the student's measurement, and how many significant figures are justified
for the reported value based on this level of precision?
A. 2.38% and 4 significant figures
B. 2.44% and 4 significant figures
C. 2.38% and 3 significant figures
D. 2.44% and 2 significant figures
Answer: C
Explanation:
First, calculate the absolute error: |0.1050 M - 0.1025 M| = 0.0025 M.
Next, calculate the relative error: (Absolute Error / Measured Value) x 100% = (0.0025 M /
0.1050 M) x 100% = 2.38%.
The relative error is approximately 2.4%. According to the provided guidelines, a relative error
of 1% corresponds to 3 significant figures, and an error of 10% corresponds to 2 significant
figures. A 2.38% error falls in the range where 3 significant figures are appropriate to reflect the
measurement's precision. Therefore, the correct option is C.
, Question 2
A volumetric analysis requires the preparation of a solution by mixing two volumes: V1 = 25.0 ±
0.1 mL and V2 = 10.0 ± 0.1 mL. The total volume V_total is calculated as V1 + V2. What is the
absolute error and the relative percentage error in the final volume?
A. Absolute Error = ±0.1 mL, Relative Error = 0.29%
B. Absolute Error = ±0.2 mL, Relative Error = 0.57%
C. Absolute Error = ±0.2 mL, Relative Error = 0.29%
D. Absolute Error = ±0.1 mL, Relative Error = 0.57%
Answer: B
Explanation:
For addition and subtraction, absolute errors are added together.
Total Absolute Error = 0.1 mL + 0.1 mL = ±0.2 mL.
The total volume is 25.0 mL + 10.0 mL = 35.0 mL.
The relative percentage error is calculated as: (Total Absolute Error / Total Volume) x 100% =
(0.2 mL / 35.0 mL) x 100% = 0.5714%.
Rounded to two significant figures, this is 0.57%. Therefore, the correct option is B.
Question 3
In a Beer's Law experiment, the absorbance (A) is calculated from the product of molar
absorptivity (E) and concentration (c). If the relative error in E is 1.5% and the relative error in c
is 2.0%, what is the relative percentage error in the calculated absorbance?
A. 0.5%
B. 2.5%
C. 3.5%
D. 3.0%
Answer: C
Explanation:
For multiplication and division, the relative errors of the individual components are added.