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Polynomial And Factors MCQ with Answers (Free Test)

आज का सेट: Polynomial And Factors MCQ with Answers (Free Test)। टाइमर लगाओ या शांत बैठकर हल करो। गलत जवाब नोट करो — कल वही topic दोहराओ।

Quantitative aptitude on this page is exam arithmetic: percentages, ratio, interest, time-work and number system. Learn the method once, then drill mixed questions so you do not freeze when the topic is disguised.

Keep a formula strip for this chapter only. Railway and SSC both punish careless calculation more than they punish missing an advanced concept.

Polynomial And Factors MCQ with Answers (Free Test) is grouped under Quantitative Aptitude for SSC, Banking and Railway maths. Use the related links to continue the same cluster instead of leaving the topic after one page.

Last updated: 10 Nov 2026 GKSchools Editorial SSC, Banking and Railway maths

पढ़ो, फिर क्विज़ में जाँचो

1. (x2 + x – 3x2 – 3) का गुणन होगा
(a) (x – 3) (x2 + 1)
(b) (x + 3) (x2 + 1)
(c) (x + 3) (x2 – 1)
(d) (x – 3) (x’2 – 1)

Answer >>

Answer: (A) (x – 3) (x2 + 1)

 

2. √x / 1 – x + √1 – x / x = 2 1/6 को हल करने पर x का एक मान होगा
(a) 1/13
(b) 2/13
(c) 3/13
(d) 4/13

Answer >>

Answer: (D) 4/13

 

3. (x – y)3 + (y – z)3 + (z – x)3 का मान होगा
(a) 0
(b) 3(x – y) (y – z) (z – x)
(c) xyz (xy + yz + zx)
(d) 3xyz

Answer >>

Answer: (B) 3(x – y) (y – z) (z – x)

 

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  • 4. x4 + xy3 + xz3 + x3y + y4 + yz3 के गुणनखण्ड होंगे
    (a)(x + y + z) (x2 + y2 + z2) (x – y)
    (b) (x2 + y2) (x – y + z) (x – y – z)
    (c)(x + y) (x3 + y3 + z3)
    (d) (x – y) (x3 – y3 + z3)

    Answer >>

    Answer: (C) (x + y) (x3 + y3 + z3)

     

    5. यदि x4 – px4 + q का गुणनखण्ड x2 – 3x + 2 हो, तो p तथा q मे मान होंगे
    (a) p = 1, q = 2
    (b) p = 3, q = 4
    (c) p = 5, q = 4
    (d) p = 5, q = 1

    Answer >>

    Answer: (C) p = 5, q = 4

     

    6. यदि 2x2 + 5xy + x + ky – 10 = (2x + 3y + 3) (x + y – 2), तो k तथा m के मान होंगे
    (a) 1 तथा -5
    (b) -1 तथा -5
    (c) -1 तथा 5
    (d) 2 तथा -2

    Answer >>

    Answer: (C) -1 तथा 5

     

    7. व्यंजन 3y2 + y2 – 19y + 6 को y – 3 से विभाजित करने पर शेषफल है
    (a) 39
    (b) -39
    (c) 72
    (d) -72

    Answer >>

    Answer: (A) 39

     

    8. p के किस मान के लिए (a – 2) व्यंजन a2 – 5a + p का गुणनखण्ड है
    (a) 2
    (b) 5
    (c) 3
    (d) 6

    Answer >>

    Answer: (D)6

     

    9. (a2 – b2) (x2 + y2) + 2(a + b2) xy के गुणनखण्ड होंगे
    (a) (a + b) (a – b) (x + y)2
    (b) [a(x + y) – b(x – y)] × [a(x + y) + b (x – y)]
    (c) [a(x – y) – b (x + y)] × [(x – y) + (x + y)]
    (d) [b(x + y) – a (x – y)] × [b(x + y) + a (x – y)]

    Answer >>

    Answer: (B) [a(x + y) – b(x – y)] × [a(x + y) + b (x – y)]

     

    10. 4a2 + 12ab + 9b2 – 8a – 12b के गुणनखण्ड हैं
    (a) (2a – 3b) (2a – 3b – 4)
    (b) (2 – 3b) (2a – 3b + 4)
    (c) (2a + 3b) (2a – 3b + 4)
    (d) (2a + 3b) 2a) + 3b – 4)

    Answer >>

    Answer: (D) (2a + 3b) 2a) + 3b – 4)

     

    Read More:
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  • 11. x2 – y2 – z2 + 2yz + x + y – z के गुणनखण्ड हैं
    (a) (x + y + z) (x – y – z – 1)
    (b) (x + y – z) (x – y + z + 1)
    (c) (x – y + z) (x – y – z + 1)
    (d) (x + y – z) (x – y – z – 1)

    Answer >>

    Answer: (B) (x + y – z) (x – y + z + 1)

     

    12. (2x2 – 3x – 2) (2x2 – 3x) – 63 के गुणनखण्ड हैं
    (a) (x – 3) (2x + 3) (x – 1) (x – 7)
    (b) (x + 3) (2x – 3) (x – 1) (x – 7)
    (c) (x – 3) (2x + 3) (x’2 – 8x + 7)
    (d) (x – 3) (2x + 3) (2x2 – 3x + 7)

    Answer >>

    Answer: (D) (x – 3) (2x + 3) (2x2 – 3x + 7)

     

    13. x(y2 – z2) + y(z2 – x2) + z(x2 – z2) के गुणनखण्ड है
    (a) (x + y) (y + z) (z + x)
    (b) (x – y) (x – z) (z – y)
    (c) (x + y) (z – y) (z – y)
    (d) (y – x) (z – y) (x – z)

    Answer >>

    Answer: (D) (y – x) (z – y) (x – z)

     

    14. 4x8 + 16x4 y4 + 25y8 के गुणनखण्ड हैं
    (a) (2x4 + 5y4 + 2x2 y2) (2x4 + 5y4 – 2x2y2)
    (b) (2x4 – 5y4 + 2x2y2) (2x4 + 5y2 – 2x2 y2)
    (c) (2x4 + 5y4 + 2x2 y2) 2x4 – 16y4 – 20xy)
    (d) (2x4 + 5y4 + 2x2y2) 2x4 + 16y4 – 20xy)

    Answer >>

    Answer: (A) (2x4 + 5y4 + 2x2 y2) (2x4 + 5y4 – 2x2y2)

     

    15. x4 – 3x2 + 1 के गुणनखण्ड हैं
    (a) (x2 – x – 1) (x2 – x + 1)
    (b) (x2 – x – 1) (x2 + x + 1)
    (c) (x2 – x + 1) (x2 + x + 1)
    (d) (x2 – x – 1) (x2 + x – 1)

    Answer >>

    Answer: (D) (x2 – x – 1) (x2 + x – 1)

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