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Mathematics
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A card from a pack of 52 cards is lost. From the remaining cards of the pack, two cards are drawn and are found to be both diamonds. Find the probability of the lost card being a diamond.

[13] Probability
Chapter: [13] Probability
Concept: undefined >> undefined

Probability that A speaks truth is `4/5` . A coin is tossed. A reports that a head appears. The probability that actually there was head is ______.

[13] Probability
Chapter: [13] Probability
Concept: undefined >> undefined

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If A and B are two events such that A ⊂ B and P (B) ≠ 0, then which of the following is correct?

[13] Probability
Chapter: [13] Probability
Concept: undefined >> undefined

Find the shortest distance between the lines: 

`vecr = (hati+2hatj+hatk) + lambda(hati-hatj+hatk)` and `vecr = 2hati - hatj - hatk + mu(2hati + hatj + 2hatk)`

[11] Three - Dimensional Geometry
Chapter: [11] Three - Dimensional Geometry
Concept: undefined >> undefined

Find the shortest distance between the lines.

`(x + 1)/7 = (y + 1)/(- 6) = (z + 1)/1` and `(x - 3)/1 = (y - 5)/(- 2) = (z - 7)/1`.

[11] Three - Dimensional Geometry
Chapter: [11] Three - Dimensional Geometry
Concept: undefined >> undefined

Find the shortest distance between the lines whose vector equations are `vecr = (hati + 2hatj + 3hatk) + lambda(hati - 3hatj + 2hatk)` and `vecr = 4hati + 5hatj + 6hatk + mu(2hati + 3hatj + hatk)`.

[11] Three - Dimensional Geometry
Chapter: [11] Three - Dimensional Geometry
Concept: undefined >> undefined

Find the shortest distance between the lines whose vector equations are `vecr = (1-t)hati + (t - 2)hatj + (3 -2t)hatk` and `vecr = (s+1)hati + (2s + 1)hatk`.

[11] Three - Dimensional Geometry
Chapter: [11] Three - Dimensional Geometry
Concept: undefined >> undefined

Find the shortest distance between lines `vecr = 6hati + 2hatj + 2hatk + lambda(hati - 2hatj + 2hatk)` and `vecr =-4hati - hatk + mu(3hati - 2hatj - 2hatk)`.

[11] Three - Dimensional Geometry
Chapter: [11] Three - Dimensional Geometry
Concept: undefined >> undefined

Find the unit vector in the direction of the vector `veca = hati + hatj + 2hatk`.

[10] Vectors
Chapter: [10] Vectors
Concept: undefined >> undefined

Find the unit vector in the direction of vector `vec(PQ)`, where P and Q are the points (1, 2, 3) and (4, 5, 6), respectively.

[10] Vectors
Chapter: [10] Vectors
Concept: undefined >> undefined

Show that height of the cylinder of greatest volume which can be inscribed in a right circular cone of height h and semi vertical angle α is one-third that of the cone and the greatest volume of cylinder is `4/27 pih^3` tan2α.

[6] Applications of Derivatives
Chapter: [6] Applications of Derivatives
Concept: undefined >> undefined

A cylindrical tank of radius 10 m is being filled with wheat at the rate of 314 cubic metre per hour. Then the depth of the wheat is increasing at the rate of ______.

[6] Applications of Derivatives
Chapter: [6] Applications of Derivatives
Concept: undefined >> undefined

Integrate the functions:

`(2x)/(1 + x^2)`

[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined

Integrate the functions:

`(log x)^2/x`

[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined

Integrate the functions:

`1/(x + x log x)`

[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined

Integrate the functions:

sin x ⋅ sin (cos x)

[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined

Integrate the functions:

sin (ax + b) cos (ax + b)

[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined

Integrate the functions:

`sqrt(ax + b)`

[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined

Integrate the functions:

`xsqrt(x + 2)`

[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined

Integrate the functions:

`xsqrt(1+ 2x^2)`

[7] Integrals
Chapter: [7] Integrals
Concept: undefined >> undefined
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