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The Council for the Indian School Certificate Examination (CISCE) has successfully conducted the ICSE class 10 maths exam 2025 from 11:00 am to 2:15 pm. The level of the ICSE maths question paper 2025 was moderate as expected and had a similar level of difficulty with respect to the last year of the ICSE class 10 mathematics examination.
Students who have appeared in the ICSE mathematics exam can check the answer key and solution from this page. Also, students can download the ICSE maths question paper PDF 2025. Stay updated on this page for in-depth analysis which will be updated soon.
Don't Miss: ICSE Class 10th Mathematics Answer Key 2025
Below are a few details regarding the ICSE Maths exam 2025, check the summarised table:
Category | Details |
---|---|
Exam Date |
March 04, 2025 |
Conducting Body |
Council for the Indian School Certificate Examinations (CISCE) |
Mode of Exam |
Offline (Pen and Paper) |
Total Marks |
100 (80 marks for written exam + 20 marks for internal assessment) |
Exam Duration |
2 hours + 15 minutes reading time |
Question Paper Format |
Section A – Short answer questions (40 marks) Section B – Long answer questions (40 marks) |
Set-Wise Question Papers |
Set A, Set B, Set C, Set D – To be released after the exam |
Recommended Preparation |
Practice previous year’s question papers and expected questions |
Key Topics Covered |
Algebra, Geometry, Mensuration, Probability, Statistics, etc. |
Students who want to practice the ICSE 10th mathematics question paper can download the PDF from the link given below. Question papers are always beneficial for the students who are going to appear in the next exam. ICSE mathematics question paper PDF will be available soon here.
Question paper | Download PDF |
---|---|
ICSE class 10 maths question paper 2025 |
Available soon |
Question 1: The given quadratic equation $3 x^2+\sqrt{7} x+2=0$ has:
(a) two equal real roots.
(b) two distinct real roots.
(c) more than two real roots.
(d) no real roots.
Solution:
To determine the nature of the roots of the quadratic equation:
$
3 x^2+\sqrt{7} x+2=0
$
we use the discriminant method. The discriminant $\Delta$ of a quadratic equation $a x^2+b x+c=0$ is given by:
$
\Delta=b^2-4 a c
$
For our given equation:
- $a=3$,
- $b=\sqrt{7}$,
- $c=2$.
Now, compute the discriminant:
$
\begin{gathered}
\Delta=(\sqrt{7})^2-4(3)(2) \\
=7-24 \\
=-17
\end{gathered}
$
Since the discriminant is negative ( $\Delta<0$ ), the quadratic equation has no real roots (it has two complex conjugate roots instead).
Thus, the correct answer is:
$
(d) \text { no real roots. }
$
Question 2: Mr. Anuj deposits $\mathbf{ 5 0 0}$ per month for $\mathbf{1 8}$ months in a recurring deposit account at a certain rate. If he earns ₹ 570 as interest at the time of maturity, then his matured amount is:
(a) $(500 \times 18+570)$
(b) $(500 \times 19+570)$
(c) $(500 \times 18 \times 19+570)$
(d) $(500 \times 9 \times 19+570)$
Solution:
$\begin{aligned}
M \cdot V & =P*{n}+I \\
& =500 \times 18+570
\end{aligned}$
Correct answer: Option (a)
Question: The equation of the line passing through the origin and parallel to the line $3 x+4 y+7=0$ is:
(a) $3 x+4 y+5=0$
(b) $4 x-3 y-5=0$
(c) $4 x-3 y=0$
(d) $3 x+4 y=0$
Solution:
The given line is $3 x+4 y+7=0$. A line parallel to it has the same form but without the constant term. Since it passes through the origin, the equation is:
$
3 x+4 y=0
$
So, the correct answer is:
$
(d) 3 x+4 y=0
$
Question: In the given diagram, chords $A C$ and $B C$ are equal. If $\angle A C D=12 \mathbf{0}^{\circ}$, then $\angle A E C$ is:
(a) $30^{\circ}$
(b) $60^{\circ}$
(c) $90^{\circ}$
(d) $120^{\circ}$
Question: A man invested in a company paying $12 \%$ dividend on its share. If the percentage return on his investment is $10 \%$, then the shares are:
(a) at par
(b) below par
(c) above par
(d) cannot be determined
Question: Statement 1: The point which is equidistant from three non-collinear points $D, E$ and $F$ is the circumcentre of the $\triangle D E F$.
Statement 2: The incentre of a triangle is the point where the bisector of the angles intersects.
(a) Both the statements are true.
(b) Both the statements are false.
(c) Statement 1 is true, and Statement 2 is false.
(d) Statement 1 is false, and Statement 2 is true.
Also, Check - ICSE Specimen Papers 2025
The solution for the ICSE class 10 math question paper will be provided here. Students can check their answers from the answer key which will be given shortly here. Students can match the correct answer and calculate the total marks and grades based on the overall marks.
ICSE class 10 maths exam had a moderate level of difficulty this year, same as the last year of ICSE class 10 mathematics exam.
Many experts and teachers found that the paper was a mixed balance of conceptual and application with no out-of-syllabus questions present in the ICSE 10th science exam 2025. Students who had solved the previous year's question were able to solve the paper and score a good score.
Students found that the ICSE maths question paper 2025 was well-balanced and covered all the important concepts from the syllabus, The majority of the questions were present from algebra, trigonometry and geometry.
Stay tuned to this page for in-depth analysis and paper review along with question paper PDF solutions and more.
Explore More:
Application Date:24 March,2025 - 23 April,2025
Admit Card Date:04 April,2025 - 26 April,2025
Yes, scoring above 80% in ICSE Class 10 exams typically meets the requirements to get into the Commerce stream in Class 11th under the CBSE board . Admission criteria can vary between schools, so it is advisable to check the specific requirements of the intended CBSE school. Generally, a good academic record with a score above 80% in ICSE 10th result is considered strong for such transitions.
Yes, scoring above 80% in ICSE Class 10 exams typically meets the requirements to get into the Commerce stream in Class 11th under the CBSE board . Admission criteria can vary between schools, so it is advisable to check the specific requirements of the intended CBSE school. Generally, a good academic record with a score above 80% in ICSE 10th result is considered strong for such transitions.
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Yes, you are eligible for admission to FYJC (First Year Junior College) in Commerce without having Mathematics in your ICSE board subjects. Most colleges offer Commerce streams without requiring Mathematics as a mandatory subject in 10th grade. Since you’ve taken Commerce and Economics in Group 2, you can pursue Commerce in 11th grade without any issues.
In the Commerce stream for FYJC, you typically study subjects like Accounts, Economics, Business Studies, and English, among others. Mathematics is often offered as an optional subject, and you can choose whether or not to take it based on your interests and career goals.
If you aim to pursue courses like B.Com, CA, or other commerce-related programs in the future, not having Mathematics in 11th and 12th won’t be a barrier. However, if you’re considering careers in finance, economics, or certain business fields where advanced mathematics might be beneficial, you could opt for Mathematics as an elective in FYJC, if available.
It’s advisable to check with the specific colleges you’re interested in for their exact admission criteria and subject requirements, as some prestigious institutions might have their own guidelines.
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