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`int (dx)/(sin^2 x cos^2 x)` equals:

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

Of the students in a school, it is known that 30% have 100% attendance and 70% students are irregular. Previous year results report that 70% of all students who have 100% attendance attain A grade and 10% irregular students attain A grade in their annual examination. At the end of the year, one student is chos~n at random from the school and he was found ·to have an A grade. What is the probability that the student has 100% attendance? Is regularity required only in school? Justify your answer

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

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Often it is taken that a truthful person commands, more respect in the society. A man is known to speak the truth 4 out of 5 times. He throws a die and reports that it is a six. Find the probability that it is actually a six.

Do you also agree that the value of truthfulness leads to more respect in the society?

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

if A =  `((2,3,10),(4,-6,5),(6,9,-20))`, Find `A^(-1)`. Using `A^(-1)` Solve the system of equation `2/x + 3/y +10/z = 2`; `4/x - 6/y + 5/z = 5`; `6/x + 9/y - 20/z = -4`

[4] Determinants
Chapter: [4] Determinants
Concept: undefined >> undefined

Find the shortest distance between the lines `vecr = (4hati - hatj) + lambda(hati+2hatj-3hatk)` and `vecr = (hati - hatj + 2hatk) + mu(2hati + 4hatj - 5hatk)`

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

Suppose a girl throws a die. If she gets 1 or 2 she tosses a coin three times and notes the number of tails. If she gets 3,4,5 or 6, she tosses a coin once and notes whether a ‘head’ or ‘tail’ is obtained. If she obtained exactly one ‘tail’, what is the probability that she threw 3,4,5 or 6 with the die ?

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

Show that the function f: ℝ → ℝ defined by f(x) = `x/(x^2 + 1), ∀x in R`is neither one-one nor onto. Also, if g: ℝ → ℝ is defined as g(x) = 2x - 1. Find fog(x)

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

Give an example of a function which is one-one but not onto ?

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

Give an example of a function which is not one-one but onto ?

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

Give an example of a function which is neither one-one nor onto ?

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

Which of the following functions from A to B are one-one and onto?
 f1 = {(1, 3), (2, 5), (3, 7)} ; A = {1, 2, 3}, B = {3, 5, 7}

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

Which of the following functions from A to B are one-one and onto?

 f2 = {(2, a), (3, b), (4, c)} ; A = {2, 3, 4}, B = {abc}

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

 Which of the following functions from A to B are one-one and onto ?  

f3 = {(ax), (bx), (cz), (dz)} ; A = {abcd,}, B = {xyz}. 

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

Prove that the function f : N → N, defined by f(x) = x2 + x + 1, is one-one but not onto

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

Let A = {−1, 0, 1} and f = {(xx2) : x ∈ A}. Show that f : A → A is neither one-one nor onto.

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

Classify the following function as injection, surjection or bijection : f : N → N given by f(x) = x2

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

Classify the following function as injection, surjection or bijection :  f : Z → Z given by f(x) = x2

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

Classify the following function as injection, surjection or bijection : f : N → N given by f(x) = x3

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

Classify the following function as injection, surjection or bijection :  f : Z → Z given by f(x) = x3

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined

Classify the following function as injection, surjection or bijection :

f : R → R, defined by f(x) = |x|

[1] Relations and Functions
Chapter: [1] Relations and Functions
Concept: undefined >> undefined
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CBSE Science (English Medium) इयत्ता १२ Question Bank Solutions
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