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100+ Free Schleswig-Holstein MSA Math Practice Questions

Schleswig-Holstein Intermediate School Leaving Certificate (MSA) Mathematics practice questions are available now; exam metadata is being verified.

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2026 Statistics

Key Facts: Schleswig-Holstein MSA Math Exam

135 min

Bearbeitungszeit for the written MSA Mathematik exam (max 45 min for Heft 1), preceded by a 30-minute Einlesezeit

Durchführungsbestimmungen ESA/MSA 2025/26, Erlass MBWFK 14.11.2025 – III 334

05.05.2026

Written MSA Mathematik exam date in the 2026 main session; Nachschreibtermin 22.05.2026

Durchführungsbestimmungen ESA/MSA 2025/26, Terminübersicht 2026

4 Komplexaufgaben

Heft 2 always covers exactly four Schwerpunktbereiche: Trigonometrie, Stereometrie, Funktionen, and Statistik und Wahrscheinlichkeit

Durchführungsbestimmungen ESA/MSA 2025/26, Ziff. 10.2 Mathematik

2:1 ratio

Final subject grade combines the Vornote and the written Prüfungsnote in a 2:1 ratio

Zentrale Abschlüsse Sekundarstufe I Schleswig-Holstein (MBWFK Elterninformation)

1 Fach

The MSA is awarded when no more than one final grade is worse than 'ausreichend' and none is 'ungenügend'

Zentrale Abschlüsse Sekundarstufe I Schleswig-Holstein (MBWFK Elterninformation)

Free 100-question English-language MCQ study bank for Schleswig-Holstein's MSA Mathematik exam (Gemeinschaftsschule, end of Jahrgangsstufe 10), weighted to the confirmed Heft-2 Schwerpunktbereiche — Trigonometrie (~18%), Stereometrie (~18%), Statistik und Wahrscheinlichkeit (~17%), and Funktionen (linear/quadratic/percentage, ~34% combined) — plus Jahrgangsstufe 5-10 foundational skills (~13%). Official exam: two-Heft written paper, 135 minutes (max 45 min for Heft 1) plus a 30-minute Einlesezeit; written date 5 May 2026 (Nachschreibtermin 22 May 2026). Not an official-format simulation; no fee, since the MSA is a compulsory school exam.

Sample Schleswig-Holstein MSA Math Practice Questions

Try these sample questions to test your Schleswig-Holstein MSA Math exam readiness. Each question includes a detailed explanation. Start the interactive quiz above for the full 100+ question experience with AI tutoring.

1Calculate: 3/4 + 1/6. Give the answer as a fully reduced fraction.
A.11/12
B.5/6
C.2/5
D.7/12
Explanation: Convert both fractions to the common denominator 12: 3/4 = 9/12 and 1/6 = 2/12. Adding gives 9/12 + 2/12 = 11/12, which is already fully reduced.
2Evaluate the term 2(x + 3) − 4x for x = 5.
A.-4
B.-7
C.36
D.4
Explanation: First substitute x = 5: 2(5 + 3) − 4(5) = 2(8) − 20 = 16 − 20 = −4. Distributing the 2 across both terms inside the parentheses before subtracting is essential.
3Simplify: 2³ · 2².
A.32
B.64
C.12
D.16
Explanation: When multiplying powers with the same base, add the exponents: 2³ · 2² = 2^(3+2) = 2⁵ = 32.
4Simplify √72 as far as possible.
A.6√2
B.36√2
C.6
D.2√6
Explanation: 72 = 36 · 2, and 36 is a perfect square, so √72 = √36 · √2 = 6√2. This is the fully simplified form since 2 has no further square factors.
5A right triangle has legs of 9 cm and 12 cm. Using the Pythagorean theorem, find the length of the hypotenuse.
A.15 cm
B.21 cm
C.225 cm
D.10.5 cm
Explanation: By the Pythagorean theorem, the hypotenuse c satisfies c² = 9² + 12² = 81 + 144 = 225, so c = √225 = 15 cm.
6A right triangle has a hypotenuse of 13 cm and one leg of 5 cm. Find the length of the other leg.
A.12 cm
B.8 cm
C.18 cm
D.144 cm
Explanation: By the Pythagorean theorem, the missing leg b satisfies b² = 13² − 5² = 169 − 25 = 144, so b = √144 = 12 cm.
7A rectangle has a length of 8 cm and a width of 5 cm. Find its area.
A.40 cm²
B.13 cm²
C.26 cm²
D.35 cm²
Explanation: The area of a rectangle is length times width: A = 8 cm · 5 cm = 40 cm².
8A square has a side length of 7 cm. Find its perimeter.
A.28 cm
B.49 cm
C.14 cm
D.21 cm
Explanation: A square has four equal sides, so its perimeter is 4 · 7 cm = 28 cm.
9A circle has a radius of 6 cm. Using π ≈ 3.14, find its area.
A.113.04 cm²
B.37.68 cm²
C.18.84 cm²
D.452.16 cm²
Explanation: The area of a circle is A = π · r². With r = 6 cm: A = 3.14 · 6² = 3.14 · 36 = 113.04 cm².
10A circle has a diameter of 10 cm. Using π ≈ 3.14, find its circumference.
A.31.4 cm
B.15.7 cm
C.78.5 cm
D.20 cm
Explanation: The circumference is C = π · d. With d = 10 cm: C = 3.14 · 10 = 31.4 cm.

About the Schleswig-Holstein MSA Math Practice Questions

Verified exam format metadata for Schleswig-Holstein Intermediate School Leaving Certificate (MSA) Mathematics is pending. The practice questions above remain available while official exam length, timing, passing score, fee, and administrator details are reviewed.