CBSE 10th Maths Repeated Question 2025 for Exam Day

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CBSE 10th Maths Repeated Question 2025 for Exam Day: Central Board of Secondary Education (CBSE) is set to start the Class 10 Board Exam from February 15, 2025 and the CBSE Class 10th Mathematics board exam is scheduled for March 10, 2025. To prepare effectively, students should review the CBSE 10th Maths Repeated Question 2025 for Exam Day. These frequently asked questions have a high probability of appearing on the upcoming exam. By studying these questions, students can significantly improve their chances of success. The CBSE Class 10th Mathematics board exam will be conducted offline using pen and paper. The exam will be held nationally at various centres. By solving the CBSE 10th Maths Important Questions 2025 students can understand the exam pattern and the time constraints for effective exam-day performance.

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CBSE 10th Maths Repeated Question 2025 for Exam Day

Below are the most frequently asked questions for the CBSE Class 10 Mathematics board exam in 2025. These questions are considered essential for exam preparation. Students can utilize these questions as an additional practice resource to effectively prepare for the upcoming Maths Class 10th board exam.

Ques 1: If the sum of zeros of polynomial p(x) = 2x2 - kVZx + 1)s V2 then value of is :

Ques 2: If the probability of a player winning a game is 0.79, then the probability of his losing the same game is:

1.79
0.31
0.21%
0.21

Ques 3: If the roots of equation ax? + bx + c = 0, a # 0) are real and equal, so which of the following relations is true?

a=b22
b2=ac
ac=b24
c=b2a

Ques 4: If an A.P., if the first term a = 7, nth term a, = 84 and the sum of first n terms Sn = 20932then n is equal to:

Ques 5: If two positive integers p and q can be expressed as p = 18a2b4 and q = 20a3b2, where a and b are prime numbers, then LCM (p, q)

2a2b2
180a2b2
12a2b2
180a3b4

Ques 6: If sec 0 - tan 0 = m, then the value of sec 0 + tan 0 is:

1-1/m
m2 - 1
1/m
-m

Ques 7: From the data 1, 4, 7, 9, 16, 21, 25, if all the even numbers are removed, then the probability of getting at random a prime number from the remaining is

Ques 8: For some data x,, X2,....X n with respective frequencies f1, f2, ……fn, the value of 1n fi（×i一x） is equal to x,

Ques 9: The zeroes of a polynomial x? + px + q are twice the zeroes of the polynomial 4x2 - 5x - 6. The value of p is:

-5/2
5/2
-5
10

Ques 10: If the distance between the points (3, -5) and (x, -5) is 15 units, then the values of x are:

12, -18-
-12, 18
18, 5
-9, -12

Ques 11: If cos(a + B) = 0, then the value of cos (a+b2)is equal to:

Ques 12: A solid sphere is cut into two hemispheres. The ratio of the surface areas of the sphere to that of two hemispheres taken together is:

Ques 13: The middle most observation of every data arranged in order is called :

Mode
Median
Mean
Deviation

Ques 14: Two dice are rolled together. The probability of getting a sum of numbers on the two dice as 2, 3 or 5, is:

7/36
11/36
5/36
4/9

Ques 15: The centre of a circle is at (2, 0). If one end of a diameter is at (6, 0), then the other end is at :

(0,0)
(4,0)
(-2,0)
(-6,0)

Ques 16: The probability of guessing the correct answer to a certain test question is x/6. If the probability of not guessing the correct answer to this question is 2/3 then the value of x is:

Ques 17: From a point on the ground, which is 30 m away from the foot of a vertical tower, the angle of elevation of the top of the tower is found to be 60°. The height (in metres) of the tower is:

Ques 18: If a pair of linear equations in two variables is consistent, then the lines represented by the two equations are:

Always intersecting
Parallel
Always coincident
Intersecting or coincident

Ques 19: The volume of the largest right circular cone that can be carved out from a solid cube of edge 2 cm is:

4π/3 cu cm
5π/3 cu cm
8π/3 cu cm
2π/3 cu cm

To maximize their preparation, students should focus on these CBSE 10th Maths Repeated Question 2025 for Exam Day. These questions are highly likely to appear on the upcoming exam, and by thoroughly studying them, students can significantly improve their chances of success.

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