JEE Questions for Maths Binomial Theorem And Mathematical Lnduction Quiz 11 - MCQExams.com

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2
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none of these

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2
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3
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4
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0

Maths-Binomial Theorem and Mathematical lnduction-12293.png

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0
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1
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-1
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2

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Maths-Binomial Theorem and Mathematical lnduction-12305.png

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m
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n
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m + n
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m – n

The value of (126)^1/3 upto three decimals is

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5.011
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5.012
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5.013
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none of these

Maths-Binomial Theorem and Mathematical lnduction-12308.png

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55
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56
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54
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58

Maths-Binomial Theorem and Mathematical lnduction-12310.png

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Maths-Binomial Theorem and Mathematical lnduction-12316.png

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In the expansion of (x + y)¹³ the coefficient s of 3 rd term and ____th terms are equal.

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12
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11
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8
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13

Maths-Binomial Theorem and Mathematical lnduction-12321.png

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210
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105
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70
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35

The Co-efficient of x³ in (1 – x + x²)⁵ is

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–30
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–20
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–10
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30

Maths-Binomial Theorem and Mathematical lnduction-12324.png

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16th term and 17th term are equal in expansion of (2 + x)⁴⁰ then x =______

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Maths-Binomial Theorem and Mathematical lnduction-12334.png

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10
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100
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1000
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None

Maths-Binomial Theorem and Mathematical lnduction-12336.png

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Maths-Binomial Theorem and Mathematical lnduction-12341.png

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1120
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512
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1020
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1050

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Maths-Binomial Theorem and Mathematical lnduction-12347.png

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6
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7
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8
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9

Maths-Binomial Theorem and Mathematical lnduction-12348.png

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Statement 1 is true, statement 2 is true; statement 2 is a correct explanation for statement 1
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Statement 1 is true , statement 2 is true , statement 2 is not a correct explanation for statement 1
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Statement 1 is true, statement 2 is false
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Statement 1 is false, statement 2 is true

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Maths-Binomial Theorem and Mathematical lnduction-12362.png

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Maths-Binomial Theorem and Mathematical lnduction-12368.png

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Maths-Binomial Theorem and Mathematical lnduction-12374.png

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Maths-Binomial Theorem and Mathematical lnduction-12380.png

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Maths-Binomial Theorem and Mathematical lnduction-12386.png

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0
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1
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2
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3
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Both 1 and 3

Maths-Binomial Theorem and Mathematical lnduction-12388.png

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Maths-Binomial Theorem and Mathematical lnduction-12393.png

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None of the above

If the coefficients of p^th , (p + 1)^th and (p + 2)^th terms in the expansion of (1 + x)ⁿ are in A.P., then

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n2 - 2np + 4p2 = 0
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n2 - n(4p ++ 4p2 - 2 = 0
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n2 - n(4p ++ 4p2 = 0
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None of the above

Maths-Binomial Theorem and Mathematical lnduction-12398.png

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Maths-Binomial Theorem and Mathematical lnduction-12402.png

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Maths-Binomial Theorem and Mathematical lnduction-12407.png

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None of these

Maths-Binomial Theorem and Mathematical lnduction-12411.png

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210
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105
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70
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112

If n is even positive integer, then the condition that the greatest term in the expansion of (1 + x)ⁿ may have the greatest coefficient also, is

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Maths-Binomial Theorem and Mathematical lnduction-12415.png

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Maths-Binomial Theorem and Mathematical lnduction-12420.png

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Coefficient of middle term in expansion (1 + x)²ⁿ

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Maths-Binomial Theorem and Mathematical lnduction-12428.png

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Maths-Binomial Theorem and Mathematical lnduction-12433.png

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Maths-Binomial Theorem and Mathematical lnduction-12439.png

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Maths-Binomial Theorem and Mathematical lnduction-12445.png

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ab = 1
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ab = 2
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a2b = 1
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ab2 = 2

Maths-Binomial Theorem and Mathematical lnduction-12447.png

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Maths-Binomial Theorem and Mathematical lnduction-12453.png

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0
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Maths-Binomial Theorem and Mathematical lnduction-12458.png

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1
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1/2
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2
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3

The middle term in the expansion of (1 + x)²ⁿ is

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Maths-Binomial Theorem and Mathematical lnduction-12465.png

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Maths-Binomial Theorem and Mathematical lnduction-12471.png

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