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If 4 tanβ = 3, then `(4sinbeta-3cosbeta)/(4sinbeta+3cosbeta)=` ______.

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

If tan α + cot α = 2, then tan20α + cot20α = ______.

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

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If 1 + sin2α = 3 sinα cosα, then values of cot α are ______.

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

The value of tan A + sin A = M and tan A - sin A = N.

The value of `("M"^2 - "N"^2) /("MN")^0.5`

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

The value of the expression [cosec(75° + θ) – sec(15° – θ) – tan(55° + θ) + cot(35° – θ)] is ______.

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

Given that sin θ = `a/b`, then cos θ is equal to ______.

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

If cos (α + β) = 0, then sin (α – β) can be reduced to ______.

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

If cos 9α = sinα and 9α < 90°, then the value of tan5α is ______.

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

If sinA + sin2A = 1, then the value of the expression (cos2A + cos4A) is ______.

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

`sqrt((1 - cos^2theta) sec^2 theta) = tan theta` 

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

Prove the following:

`sintheta/(1 + cos theta) + (1 + cos theta)/sintheta` = 2cosecθ

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

Prove the following:

`tanA/(1 + sec A) - tanA/(1 - sec A)` = 2cosec A

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

Prove the following:

`1 + (cot^2 alpha)/(1 + "cosec"  alpha)` = cosec α

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

If cosec θ + cot θ = p, then prove that cos θ = `(p^2 - 1)/(p^2 + 1)`

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

Prove that `sqrt(sec^2 theta + "cosec"^2 theta) = tan theta + cot theta`

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

If 1 + sin2θ = 3 sin θ cos θ, then prove that tan θ = 1 or `1/2`.

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

Given that sinθ + 2cosθ = 1, then prove that 2sinθ – cosθ = 2.

[9] Introduction to Trigonometry
Chapter: [9] Introduction to Trigonometry
Concept: undefined >> undefined

The angles of a triangle are x, y and 40°. The difference between the two angles x and y is 30°. Find x and y.

[3] Pair of Linear Equations in Two Variables
Chapter: [3] Pair of Linear Equations in Two Variables
Concept: undefined >> undefined

The age of the father is twice the sum of the ages of his two children. After 20 years, his age will be equal to the sum of the ages of his children. Find the age of the father.

[3] Pair of Linear Equations in Two Variables
Chapter: [3] Pair of Linear Equations in Two Variables
Concept: undefined >> undefined

The angles of a cyclic quadrilateral ABCD are ∠A = (6x + 10)°, ∠B = (5x)°, ∠C = (x + y)°, ∠D = (3y – 10)°. Find x and y, and hence the values of the four angles. 

[3] Pair of Linear Equations in Two Variables
Chapter: [3] Pair of Linear Equations in Two Variables
Concept: undefined >> undefined
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