Practice bank · 748 stems

Maths PYQ practice bank

Chapter-wise and special modules curated from Mathematics (Standard) papers. Filter by year, search focus tips, then open matching chapter notes.

Use Previous Year Papers 2024–2026 and Standard Maths samples only. Folders 2020/2022/2023 under Maths contain misfiled English papers — ignore for Maths practice.

Showing 748 cleaned stems from Maths Standard 2024–2026 + samples. OCR noise filtered. Open source PDF when a figure is required.

Real Numbers

Very high · 45 matching questions

Chapter notesAnalysis hub
  1. Q1Sample Paper-4MCQ / 1-mark1 mark

    Assertion: (2 v3) is one zero of the quadratic polynomial then other zero will be (2 + v3). {1 Reason: Irrational zeros (roots) always occurs in pairs. a) Assertion and reason both are correct b) Assertion and reason both are correct statements and reason is correct explanation statements but reason is not correct for assertion. explanation for assertion. c) Assertion is correct statement but reason is d) Assertion is wrong statement but reason is wrong statement. correct statement.

    Focus: Use prime factors / HCF×LCM relation carefully.

  2. Q2PYQ 2025 30-3-1MCQ / 1-mark1 mark

    4, 6, 8 (LCM) x , 3, 5, 7 y x y p , - ? (A) p = 35x (B) p = 4y (C) p = 8x (D) p = 16y # 3| P a g e

    Focus: Use prime factors / HCF×LCM relation carefully.

  3. Q3PYQ 2024 30-4-1MCQ / 1-mark1 mark

    Xmo g§»`mAm| 65 VWm 104 H$m _.g. (HCF) 13 h¡ & `{X 65 VWm 104 H$m b.g. (LCM) 40x h¡, Vmo x H$m _mZ h¡ : (A) 5 (B) 13 (C) 40 (D) 8 14-

    Focus: Use prime factors / HCF×LCM relation carefully.

  4. Q4PYQ 2025 30 BMCQ / 1-mark1 mark

    14, 21 4877 @ HCF a LCM am: @ (A) 7,77 (B) 14, 462 (C) 7, 462 (D) 21,77 30(B) ~ 2|Page OF AO] , Bee e ee

    Focus: Use prime factors / HCF×LCM relation carefully.

  5. Q5PYQ 2024 30(B)MCQ / 1-mark1 mark

    g§»`mAm| 24, 36 VWm 60 H$m b.g. (LCM) A^mÁ` JwUZI§S>m| _| h¡ : (A) 22 × 3 × 5 (B) 23 × 32 (C) 23 × 32 × 5 (D) 23 × 33 × 5 14-30(B)

    Focus: Use prime factors / HCF×LCM relation carefully.

  6. Q6PYQ 2026 30/2/1MCQ / 1-mark1 mark

    960 34K 240 ar TA BAIA (LCM) 2: (A) 960 (B) 240 (C) 60 (D) 15 Oho]

    Focus: Use prime factors / HCF×LCM relation carefully.

  7. Q7PYQ 2024 30-1-1MCQ / 1-mark1 mark

    If two positive integers p and q can be expressed as p = 18 a°b* and q = 20 a b , where a and b are prime numbers, then LCM (p, q) is : 1 (a) 2ab° (b) 180a@h? (c) 12a°b* (d) 180 a°p* C3ABD/1 /31 = a

    Focus: Use prime factors / HCF×LCM relation carefully.

  8. Q8Sample Paper-10MCQ / 1-mark1 mark

    The product of two numbers is 1600 and their HCF is 5. The LCM of the numbers is (1) a) 1600 b) 8000 c) 1605 d) 320 ll. 9x?- 6x-4 =O have ( a) No Real roots b) Real and Distinct roots c) Real roots d) Real and Equal roots

    Focus: Use prime factors / HCF×LCM relation carefully.

  9. Q9PYQ 2025 30-3-3MCQ / 1-mark1 mark

    If x is the LCM of 4, 6, 8 and y is the LCM of 3, 5, 7 and p is the LCM of x and y, then which of the following is true ? (A) p = 35x (B) p = 4y (C) p = 8x (D) p = 16y

    Focus: Use prime factors / HCF×LCM relation carefully.

  10. Q10PYQ 2025 30-5-1MCQ / 1-mark1 mark

    Let x=a?b?c" and y = a® b c2, where a, b, c are prime numbers. If LCM of x and y is a® b c°, then the value of m + nis 1 (A) 10 (B) 7 (C) 6 (D) 5

    Focus: Use prime factors / HCF×LCM relation carefully.

  11. Q11Sample Paper-8MCQ / 1-mark1 mark

    If two positive integers m and n are expressible in the form m pq? and n = p2q2, where p, q are prime numbers, ol then HCF (m, n) = a) pq b) pq? ©) p2g3 4) p33

    Focus: Use prime factors / HCF×LCM relation carefully.

  12. Q12PYQ 2025 30-4-1MCQ / 1-mark1 mark

    The value of p for which the equations px +3y = p 3,12x+ py=p has infinitely many solutions is : 1 (a) 6only (b) 6 only (c) +6 (d) Any real number except + 6

    Focus: Use prime factors / HCF×LCM relation carefully.

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