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In a survey of 60 people, it was found that 25 people read newspaper H, 26 read newspaper T, 26 read newspaper I, 9 read both H and I,11 read both H and T, 8 read both T and I, 3 read all three newspapers. Find:

(i) the number of people who read at least one of the newspapers.

(ii) the number of people who read exactly one newspaper.

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

For two sets [A \cup B = A\] iff 

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

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If A and B are two sets such that \[n \left( A \right) = 70, n \left( B \right) = 60, n \left( A \cup B \right) = 110\] then \[n \left( A \cap B \right)\] 

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

If A and B are two given sets, then \[A \cap \left( A \cap B \right)^c\] 

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

If A = {x : x is a multiple of 3} and , B = {x : x is a multiple of 5}, then A − B is 

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

In a city 20% of the population travels by car, 50% travels by bus and 10% travels by both car and bus. Then, persons travelling by car or bus is

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

If  \[A \cap B - B\] 

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

An investigator interviewed 100 students to determine the performance of three drinks: milk, coffee and tea. The investigator reported that 10 students take all three drinks milk, coffee and tea; 20 students take milk and coffee; 25 students take milk and tea; 12 students take milk only; 5 students take coffee only and 8 students take tea only. Then the number of students who did not take any of three drinks is 

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

For any two sets A and B, \[A \cap \left( A \cup B \right)'\]is equal to

[1] Sets
Chapter: [1] Sets
Concept: undefined >> undefined

Find the derivative of f(x) = xn, where n is positive integer, by first principle.

[12] Limits and Derivatives
Chapter: [12] Limits and Derivatives
Concept: undefined >> undefined

`lim_(x -> 0) x sin  1/x` is equal to ______.

[12] Limits and Derivatives
Chapter: [12] Limits and Derivatives
Concept: undefined >> undefined

Find the equation of the hyperbola satisfying the given conditions:

Foci (±4, 0), the latus rectum is of length 12.

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Find the equation of the hyperbola satisfying the given conditions:

Vertices (±7, 0), e = `4/3`

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Find the axes, eccentricity, latus-rectum and the coordinates of the foci of the hyperbola 25x2 − 36y2 = 225.

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Find the equation of the hyperbola satisfying the given condition :

 foci (± \[3\sqrt{5}\] 0), the latus-rectum = 8

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

find the equation of the hyperbola satisfying the given condition:

 foci (± \[3\sqrt{5}\]  0), the latus-rectum = 8

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

find the equation of the hyperbola satisfying the given condition:

foci (0, ± 12), latus-rectum = 36

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Write the eccentricity of the hyperbola whose latus-rectum is half of its transverse axis.

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

Write the length of the latus-rectum of the hyperbola 16x2 − 9y2 = 144.

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined

If the latus-rectum through one focus of a hyperbola subtends a right angle at the farther vertex, then write the eccentricity of the hyperbola.

[10] Conic Sections
Chapter: [10] Conic Sections
Concept: undefined >> undefined
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