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Arts (English Medium) कक्षा १२ - CBSE Question Bank Solutions for Mathematics

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Mathematics
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The tangent to the curve y = x2 + 3x will pass through the point (0, -9) if it is drawn at the point ____________.

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

Find a point on the curve y = (x – 2)2. at which the tangent is parallel to the chord joining the points (2, 0) and (4, 4).

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

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Tangents to the curve x2 + y2 = 2 at the points (1, 1) and (-1, 1) are ____________.

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

The line y = x + 1 is a tangent to the curve y2 = 4x at the point

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

Find points on the curve `x^2/9 + "y"^2/16` = 1 at which the tangent is parallel to y-axis. 

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

Find the equation of the tangent line to the curve y = x2 − 2x + 7 which is parallel to the line 2x − y + 9 = 0.

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

If x = a sin t and `y = a (cost+logtan(t/2))` ,find `((d^2y)/(dx^2))`

[5] Continuity and Differentiability
Chapter: [5] Continuity and Differentiability
Concept: undefined >> undefined

Evaluate : `int_0^4(|x|+|x-2|+|x-4|)dx`

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

If y=2 cos(logx)+3 sin(logx), prove that `x^2(d^2y)/(dx2)+x dy/dx+y=0`

[5] Continuity and Differentiability
Chapter: [5] Continuity and Differentiability
Concept: undefined >> undefined
 

Evaluate `∫_0^(3/2)|x cosπx|dx`

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

Show that four points A, B, C and D whose position vectors are 

`4hati+5hatj+hatk,-hatj-hatk-hatk, 3hati+9hatj+4hatk and 4(-hati+hatj+hatk)` respectively are coplanar.

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

If x cos(a+y)= cosy then prove that `dy/dx=(cos^2(a+y)/sina)`

Hence show that `sina(d^2y)/(dx^2)+sin2(a+y)(dy)/dx=0`

[5] Continuity and Differentiability
Chapter: [5] Continuity and Differentiability
Concept: undefined >> undefined
 

Evaluate `int_(-1)^2|x^3-x|dx`

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

Find the coordinate of the point P where the line through A(3, –4, –5) and B(2, –3, 1) crosses the plane passing through three points L(2, 2, 1), M(3, 0, 1) and N(4, –1, 0).
Also, find the ratio in which P divides the line segment AB.

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

Evaluate :

`∫_(-pi)^pi (cos ax−sin bx)^2 dx`

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

If x = a cos θ + b sin θ, y = a sin θ − b cos θ, show that `y^2 (d^2y)/(dx^2)-xdy/dx+y=0`

[5] Continuity and Differentiability
Chapter: [5] Continuity and Differentiability
Concept: undefined >> undefined
 

find `∫_2^4 x/(x^2 + 1)dx`

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

Evaluate :

`∫_0^π(4x sin x)/(1+cos^2 x) dx`

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

If `int_0^a1/(4+x^2)dx=pi/8` , find the value of a.

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

Evaluate :

`int_e^(e^2) dx/(xlogx)`

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