JEE Questions for Maths Binomial Theorem And Mathematical Lnduction Quiz 10 - MCQExams.com


Maths-Binomial Theorem and Mathematical lnduction-12124.png
  • 15
  • –15
  • 0
  • 51

Maths-Binomial Theorem and Mathematical lnduction-12126.png

  • Maths-Binomial Theorem and Mathematical lnduction-12127.png
  • 2)
    Maths-Binomial Theorem and Mathematical lnduction-12128.png

  • Maths-Binomial Theorem and Mathematical lnduction-12129.png

  • Maths-Binomial Theorem and Mathematical lnduction-12130.png

Maths-Binomial Theorem and Mathematical lnduction-12132.png

  • Maths-Binomial Theorem and Mathematical lnduction-12133.png
  • 2)
    Maths-Binomial Theorem and Mathematical lnduction-12134.png

  • Maths-Binomial Theorem and Mathematical lnduction-12135.png

  • Maths-Binomial Theorem and Mathematical lnduction-12136.png

Maths-Binomial Theorem and Mathematical lnduction-12138.png

  • Maths-Binomial Theorem and Mathematical lnduction-12139.png
  • 2)
    Maths-Binomial Theorem and Mathematical lnduction-12140.png

  • Maths-Binomial Theorem and Mathematical lnduction-12141.png

  • Maths-Binomial Theorem and Mathematical lnduction-12142.png
  • Both (and (4)

Maths-Binomial Theorem and Mathematical lnduction-12144.png
  • 2
  • 1
  • 3
  • 0

Maths-Binomial Theorem and Mathematical lnduction-12146.png
  • e2
  • e
  • e2 – 1
  • e – 1

Maths-Binomial Theorem and Mathematical lnduction-12148.png

  • Maths-Binomial Theorem and Mathematical lnduction-12149.png
  • 2)
    Maths-Binomial Theorem and Mathematical lnduction-12150.png

  • Maths-Binomial Theorem and Mathematical lnduction-12151.png

  • Maths-Binomial Theorem and Mathematical lnduction-12152.png

Maths-Binomial Theorem and Mathematical lnduction-12154.png

  • Maths-Binomial Theorem and Mathematical lnduction-12155.png
  • 2)
    Maths-Binomial Theorem and Mathematical lnduction-12156.png

  • Maths-Binomial Theorem and Mathematical lnduction-12157.png

  • Maths-Binomial Theorem and Mathematical lnduction-12158.png

Maths-Binomial Theorem and Mathematical lnduction-12160.png
  • 214
  • 214 – 15
  • 214 + 15
  • 214 – 1
If the sum of the coefficients in the expansion of (a2 x2 – 6ax + 11)10, where a is constant, is 1024 then the value of a is
  • 5
  • 1
  • 2
  • 3
Sum of last 30 coefficients in the expansion of (1 + x)59, when expanded in ascending powers of x is
  • 259
  • 258
  • 230
  • 229
If the coefficient of the middle term in the expansion of (1 + x)2n + 2 is p and the coefficients of middle terms in the expansion of (1 + x)2n + 1 are q and r, then
  • p + q = r
  • p + r = q
  • p = q + r
  • p + q + r = 0

Maths-Binomial Theorem and Mathematical lnduction-12165.png
  • 1
  • 2
  • 3
  • 4

Maths-Binomial Theorem and Mathematical lnduction-12167.png

  • Maths-Binomial Theorem and Mathematical lnduction-12168.png
  • 2)
    Maths-Binomial Theorem and Mathematical lnduction-12169.png

  • Maths-Binomial Theorem and Mathematical lnduction-12170.png
  • None of these

Maths-Binomial Theorem and Mathematical lnduction-12172.png

  • Maths-Binomial Theorem and Mathematical lnduction-12173.png
  • 2)
    Maths-Binomial Theorem and Mathematical lnduction-12174.png

  • Maths-Binomial Theorem and Mathematical lnduction-12175.png

  • Maths-Binomial Theorem and Mathematical lnduction-12176.png

Maths-Binomial Theorem and Mathematical lnduction-12178.png
  • 2/3
  • 5/3
  • 4/3
  • None of these

Maths-Binomial Theorem and Mathematical lnduction-12180.png

  • Maths-Binomial Theorem and Mathematical lnduction-12181.png
  • 2)
    Maths-Binomial Theorem and Mathematical lnduction-12182.png

  • Maths-Binomial Theorem and Mathematical lnduction-12183.png
  • None of these
Let (1 + x)n = 1 + a1x + a2x2 + ......anxn. If a1, a2 and a3 are in A.P. then the value of n is
  • 4
  • 5
  • 6
  • 7

Maths-Binomial Theorem and Mathematical lnduction-12186.png
  • 100
  • 120
  • –120
  • None of these

Maths-Binomial Theorem and Mathematical lnduction-12188.png
  • 2n
  • 0
  • 3n
  • None of these
If the expansion of (x + a)n, the sum of odd terms is P and sum of even terms is Q, then the value of (P2 – Q2) will be
  • (x2 + a2)n
  • (x2 – a2)n
  • (x – a)2n
  • (x + a)2n
If the sum of the coefficients in the expansion of (1– 3x + 10x2)n is a and if the sum of the coefficients in the expansion of (1 + x2)n is b, then
  • a = 3b
  • a = b3
  • b = a3
  • None of these
If the sum of the coefficients in the expansion (αx2 – 2x + 1)35 is equal to the sum of the coefficients in the expansion of (x – ay)35, then α =
  • 0
  • 1
  • May be any real number
  • No such value exist
Let P(n) be a statement and let P(n) = P(n +for all natural numbers n, then P(n) is true
  • For all n
  • For all n > 1
  • For all n > m, m being a fixed positive integer
  • Nothing can be said

Maths-Binomial Theorem and Mathematical lnduction-12193.png

  • Maths-Binomial Theorem and Mathematical lnduction-12194.png
  • 2)
    Maths-Binomial Theorem and Mathematical lnduction-12195.png
  • 0

  • Maths-Binomial Theorem and Mathematical lnduction-12196.png

Maths-Binomial Theorem and Mathematical lnduction-12198.png
  • 3/32
  • 3/64
  • 9/32
  • 9/64
The coefficients of three successive terms in the expansion of (1 + x)n are 165, 330 and 462 respectively, then the value of n will be
  • 11
  • 10
  • 12
  • 8

Maths-Binomial Theorem and Mathematical lnduction-12201.png

  • Maths-Binomial Theorem and Mathematical lnduction-12202.png
  • 2)
    Maths-Binomial Theorem and Mathematical lnduction-12203.png

  • Maths-Binomial Theorem and Mathematical lnduction-12204.png

  • Maths-Binomial Theorem and Mathematical lnduction-12205.png

Maths-Binomial Theorem and Mathematical lnduction-12207.png
  • an odd integer
  • an even integer
  • 0
  • none of these

Maths-Binomial Theorem and Mathematical lnduction-12209.png
  • an odd integer
  • an even integer
  • 0
  • none of these
The greatest co–efficient in the expansion of (x + y + z + t)15 is

  • Maths-Binomial Theorem and Mathematical lnduction-12211.png
  • 2)
    Maths-Binomial Theorem and Mathematical lnduction-12212.png

  • Maths-Binomial Theorem and Mathematical lnduction-12213.png
  • none of these

Maths-Binomial Theorem and Mathematical lnduction-12215.png

  • Maths-Binomial Theorem and Mathematical lnduction-12216.png
  • 2)
    Maths-Binomial Theorem and Mathematical lnduction-12217.png

  • Maths-Binomial Theorem and Mathematical lnduction-12218.png
  • none of these

Maths-Binomial Theorem and Mathematical lnduction-12220.png

  • Maths-Binomial Theorem and Mathematical lnduction-12221.png
  • 0
  • a
  • none of these

Maths-Binomial Theorem and Mathematical lnduction-12223.png

  • Maths-Binomial Theorem and Mathematical lnduction-12224.png
  • 10

  • Maths-Binomial Theorem and Mathematical lnduction-12225.png

  • Maths-Binomial Theorem and Mathematical lnduction-12226.png

Maths-Binomial Theorem and Mathematical lnduction-12228.png

  • Maths-Binomial Theorem and Mathematical lnduction-12229.png
  • 2)
    Maths-Binomial Theorem and Mathematical lnduction-12230.png

  • Maths-Binomial Theorem and Mathematical lnduction-12231.png

  • Maths-Binomial Theorem and Mathematical lnduction-12232.png
The last two digits of the number 17256 are
  • 61
  • 81
  • 68
  • 01
The last two digits of the number 3400 are
  • 10
  • 20
  • 01
  • 04

Maths-Binomial Theorem and Mathematical lnduction-12236.png
  • 1
  • 2
  • 3
  • 4

Maths-Binomial Theorem and Mathematical lnduction-12238.png
  • 0
  • 1
  • 2
  • 3

Maths-Binomial Theorem and Mathematical lnduction-12240.png
  • 2
  • 3
  • 4
  • 6

Maths-Binomial Theorem and Mathematical lnduction-12242.png
  • 49
  • 50
  • 51
  • 56

Maths-Binomial Theorem and Mathematical lnduction-12244.png

  • Maths-Binomial Theorem and Mathematical lnduction-12245.png
  • n
  • n + 1
  • none of these

Maths-Binomial Theorem and Mathematical lnduction-12247.png

  • Maths-Binomial Theorem and Mathematical lnduction-12248.png
  • 2)
    Maths-Binomial Theorem and Mathematical lnduction-12249.png

  • Maths-Binomial Theorem and Mathematical lnduction-12250.png

  • Maths-Binomial Theorem and Mathematical lnduction-12251.png

Maths-Binomial Theorem and Mathematical lnduction-12253.png
  • 18
  • 19
  • 20
  • 21

Maths-Binomial Theorem and Mathematical lnduction-12255.png

  • Maths-Binomial Theorem and Mathematical lnduction-12256.png
  • 2)
    Maths-Binomial Theorem and Mathematical lnduction-12257.png

  • Maths-Binomial Theorem and Mathematical lnduction-12258.png
  • none of these

Maths-Binomial Theorem and Mathematical lnduction-12260.png

  • Maths-Binomial Theorem and Mathematical lnduction-12261.png
  • 2)
    Maths-Binomial Theorem and Mathematical lnduction-12262.png

  • Maths-Binomial Theorem and Mathematical lnduction-12263.png

  • Maths-Binomial Theorem and Mathematical lnduction-12264.png

Maths-Binomial Theorem and Mathematical lnduction-12266.png
  • 4
  • 5
  • 6
  • 8

Maths-Binomial Theorem and Mathematical lnduction-12268.png
  • 10
  • 16
  • 12
  • 14

Maths-Binomial Theorem and Mathematical lnduction-12270.png

  • Maths-Binomial Theorem and Mathematical lnduction-12271.png
  • 2)
    Maths-Binomial Theorem and Mathematical lnduction-12272.png

  • Maths-Binomial Theorem and Mathematical lnduction-12273.png

  • Maths-Binomial Theorem and Mathematical lnduction-12274.png

Maths-Binomial Theorem and Mathematical lnduction-12276.png

  • Maths-Binomial Theorem and Mathematical lnduction-12277.png
  • 2)
    Maths-Binomial Theorem and Mathematical lnduction-12278.png

  • Maths-Binomial Theorem and Mathematical lnduction-12279.png
  • none of these
0:0:1


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