| 1 |
If n is a positive integer, then the binomial co-efficient equidistant form the beginning and the end in the expansion of (x+a)<sup>n</sup> are: |
- A. same
- B. not same
- C. additive inverse of each other
- D. none of these
|
| 2 |
Number of terms in the expansion of (x+y)<sup>6</sup> is: |
|
| 3 |
The middle terms of (x+y)<sup>23</sup> are: |
- A. T<sub>10</sub>,T<sub>11</sub>
- B. T<sub>11</sub>,T<sub>12</sub>
- C. T<sub>12</sub>,T<sub>13</sub>
- D. none of these
|
| 4 |
|
- A. 2x
- B. x<sup>2</sup>
- C. 1
- D. none of these
|
| 5 |
The middle term in the expansion of (1+x)<sup>1/2</sup> is: |
- A. T<sub>2</sub>
- B. T<sub>3</sub>
- C. does not exist
- D. none of these
|
| 6 |
In binomial expansion of (a+b)n, n is positive integer the sum of even coefficients equals: |
- A.
- B.
- C.
- D. none of these
|
| 7 |
|
- A. T<sub>6</sub>
- B. T<sub>7</sub>
- C. T<sub>8</sub>
- D. T<sub>5</sub>
|
| 8 |
In binomial expansion of (a+b)<sup>n</sup>, n is positive integer the sum of odd coefficients equals: |
- A.
- B.
- C.
- D. none of these
|
| 9 |
If a statement P(n) is true for n = 1 and truth of P(n) for n = k implies the truth of P(n) for n = k + 1, then P(n) is true for all: |
- A. integers n
- B. real numbers n
- C. positive real numbers n
- D. positive integers n
|
| 10 |
The middle term of (x-y)<sup>18</sup> is: |
- A. 9th
- B. 10th
- C. 11th
- D. none of these
|
