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Arts (English Medium) इयत्ता ११ - CBSE Question Bank Solutions for Mathematics

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विषय
मुख्य विषय
अध्याय
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Mathematics
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Find the square root of the following complex number:

−7 − 24i

[4] Complex Numbers and Quadratic Equations
Chapter: [4] Complex Numbers and Quadratic Equations
Concept: undefined >> undefined

Find the square root of the following complex number:

1 − i

[4] Complex Numbers and Quadratic Equations
Chapter: [4] Complex Numbers and Quadratic Equations
Concept: undefined >> undefined

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Find the square root of the following complex number:

 −8 − 6i

[4] Complex Numbers and Quadratic Equations
Chapter: [4] Complex Numbers and Quadratic Equations
Concept: undefined >> undefined

Find the square root of the following complex number:

8 −15i

[4] Complex Numbers and Quadratic Equations
Chapter: [4] Complex Numbers and Quadratic Equations
Concept: undefined >> undefined

Find the square root of the following complex number:

\[- 11 - 60\sqrt{- 1}\]

[4] Complex Numbers and Quadratic Equations
Chapter: [4] Complex Numbers and Quadratic Equations
Concept: undefined >> undefined

Find the square root of the following complex number:

 \[1 + 4\sqrt{- 3}\]

[4] Complex Numbers and Quadratic Equations
Chapter: [4] Complex Numbers and Quadratic Equations
Concept: undefined >> undefined

Find the square root of the following complex number:

 4i

[4] Complex Numbers and Quadratic Equations
Chapter: [4] Complex Numbers and Quadratic Equations
Concept: undefined >> undefined

Find the square root of the following complex number:

i

[4] Complex Numbers and Quadratic Equations
Chapter: [4] Complex Numbers and Quadratic Equations
Concept: undefined >> undefined

Write the values of the square root of i.

[4] Complex Numbers and Quadratic Equations
Chapter: [4] Complex Numbers and Quadratic Equations
Concept: undefined >> undefined

Write the values of the square root of −i.

[4] Complex Numbers and Quadratic Equations
Chapter: [4] Complex Numbers and Quadratic Equations
Concept: undefined >> undefined

If x + iy =\[\sqrt{\frac{a + ib}{c + id}}\] then write the value of (x2 + y2)2.

[4] Complex Numbers and Quadratic Equations
Chapter: [4] Complex Numbers and Quadratic Equations
Concept: undefined >> undefined

If\[\sqrt{a + ib} = x + iy,\] then possible value of \[\sqrt{a - ib}\] is

[4] Complex Numbers and Quadratic Equations
Chapter: [4] Complex Numbers and Quadratic Equations
Concept: undefined >> undefined

Prove that the product of 2n consecutive negative integers is divisible by (2n)!

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
Concept: undefined >> undefined

If a = 1 + i, then a2 equals

[4] Complex Numbers and Quadratic Equations
Chapter: [4] Complex Numbers and Quadratic Equations
Concept: undefined >> undefined

For all positive integers n, show that 2nCn + 2nCn − 1 = `1/2` 2n + 2Cn+1 

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
Concept: undefined >> undefined

Prove that: 4nC2n : 2nCn = [1 · 3 · 5 ... (4n − 1)] : [1 · 3 · 5 ... (2n − 1)]2.

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
Concept: undefined >> undefined

Evaluate

\[^ {20}{}{C}_5 + \sum^5_{r = 2} {}^{25 - r} C_4\]
[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
Concept: undefined >> undefined

Let r and n be positive integers such that 1 ≤ r ≤ n. Then prove the following:

\[\frac{^{n}{}{C}_r}{^{n}{}{C}_{r - 1}} = \frac{n - r + 1}{r}\]
[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
Concept: undefined >> undefined

Let r and n be positive integers such that 1 ≤ r ≤ n. Then prove the following:
n · n − 1Cr − 1 = (n − r + 1) nCr − 1

[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
Concept: undefined >> undefined

Let r and n be positive integers such that 1 ≤ r ≤ n. Then prove the following:

\[\frac{^{n}{}{C}_r}{^{n - 1}{}{C}_{r - 1}} = \frac{n}{r}\]
[6] Permutations and Combinations
Chapter: [6] Permutations and Combinations
Concept: undefined >> undefined
< prev  4761 to 4780 of 5677  next > 
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