CBSE Class 10th Maths Important Questions 2025, Download Chapter Wise PDF here

The CBSE Board is to conduct the Class 10th Mathematics Exam 2025 on March 10, 2025. All the students can now visit and check the important questions for CBSE Class 10 Mathematics Exam 2025 here.

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The Central Board of Secondary Education is all set to conduct the class 10 Maths Exam for the academic session 2024-25 on March 10, 2025. All the students who are preparing eagerly to appear and score high in this exam might now be looking for the CBSE Class 10th Maths Important Questions 2025. Therefore, as a relief for all those students, we have shared the most important questions for the CBSE Class 10 Mathematics Exam 2025 in the article below. These questions will surely help students with their last-minute preparation for the exam.

CBSE Class 10th Maths Exam Pattern 2025

The CBSE Class 10th Maths Question Paper 2025 will be divided into 5 sections so that all the students can easily differentiate among the types of answer and the marks to be allotted for them. Check the table below for the CBSE Class 10th Mathematics Exam Pattern 2025:

CBSE Class 10th Mathematics Exam Pattern 2025
Section	Question type	Questions	Marks per question
A	Multiple choice questions Assertion Reason questions	1-18 19-20	1 mark each
B	Very Short Answer type questions	21-25	2 marks each
C	Short Answer type questions	26-31	3 marks each
D	Long Answer type questions	32-35	5 marks each
E	Case study based questions	36-38	4 marks each

Check :- CBSE Class 10 Result 2025

CBSE Class 10th Mathematics Important Questions 2025

Q1. Three alarm clocks ring their alarms at regular intervals of 20 min., 25 min. and 30 min. respectively. If they first beep together at 12 noon, at what time will they beep again for the first time

(a) 4 : 00 pm
(b) 4 : 30 pm
(c) 5 : 00 pm
(d) 5 : 30 pm

Sol. Time when they ring together = LCM (20, 25, 30)

Sol. Time when they ring together = LCM (20, 25, 30)
By prime factorisation,
20 = 2 × 2 × 5
25 = 5 × 5
30 = 2 × 3 × 5
LCM (20, 25, 30) = 2 × 2 × 3 × 5 × 5 = 300
Thus, 3 bells ring together after 300 minutes or 5 hours.
Since, they rang together first at 12 noon, then they ring together again at 5 pm.

Q2. If a and b are two coprime numbers, then 𝒂³and 𝒃³ are

(a) Coprime
(b) Not coprime
(c) Even
(d) Odd

Sol. As a and b are co-prime then 𝒂³and 𝒃³ are also co-prime.
We can understand the above situation with the help of an example.

Let 𝑎 = 3 and 𝑏 = 4

𝒂³= 3³= 27 and b³= 4³= 64

Clearly,
HCF(𝑎, 𝑏) = HCF(3, 4) = 1
Then,

HCF(𝒂³, 𝒃³ ) = HCF(27, 64) = 1

Q3. If one zero of the quadratic polynomial x³+ 𝟑𝒙 + 𝒌 is 2, then the value of k is
(a) 10
(b) –10
(c) –7
(d) –2

Sol. Given the polynomial is
𝑝(𝑥) = x²+ 3𝑥 + k

2 is a zero of 𝑝(𝑥), then 𝑝(2) = 0

(2)²+ 3(2) + 𝑘 = 0

⇒ 4 + 6 + 𝑘 = 0
⇒ 10 + 𝑘 = 0
⇒ 𝑘 = −10.