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Tamil Nadu Board of Secondary EducationHSC Science Class 12

HSC Science Class 12 - Tamil Nadu Board of Secondary Education Question Bank Solutions for Mathematics

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Find the smallest possible value of x2 + y2 given that x + y = 10

[7] Applications of Differential Calculus
Chapter: [7] Applications of Differential Calculus
Concept: undefined >> undefined

A garden is to be laid out in a rectangular area and protected by a wire fence. What is the largest possible area of the fenced garden with 40 meters of wire?

[7] Applications of Differential Calculus
Chapter: [7] Applications of Differential Calculus
Concept: undefined >> undefined

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A rectangular page is to contain 24 cm2 of print. The margins at the top and bottom of the page are 1.5 cm and the margins at the other sides of the page are 1 cm. What should be the dimensions’ of the page so that the area of the paper used is minimum?

[7] Applications of Differential Calculus
Chapter: [7] Applications of Differential Calculus
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A farmer plans to fence a rectangular pasture adjacent to a river. The pasture must contain 1,80,000 sq. mtrs in order to provide enough grass for herds. No fencing is needed along the river. What is the length of the minimum needed fencing material?

[7] Applications of Differential Calculus
Chapter: [7] Applications of Differential Calculus
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Find the dimensions of the rectangle with maximum area that can be inscribed in a circle of radius 10 cm

[7] Applications of Differential Calculus
Chapter: [7] Applications of Differential Calculus
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Prove that among all the rectangles of the given perimeter, the square has the maximum area

[7] Applications of Differential Calculus
Chapter: [7] Applications of Differential Calculus
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Find the dimensions of the largest rectangle that can be inscribed in a semi-circle of radius r cm

[7] Applications of Differential Calculus
Chapter: [7] Applications of Differential Calculus
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A manufacturer wants to design an open box having a square base and a surface area of 108 sq.cm. Determine the dimensions of the box for the maximum volume

[7] Applications of Differential Calculus
Chapter: [7] Applications of Differential Calculus
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The volume of a cylinder is given by the formula V = `pi"r"^2"h"`. Find the greatest and least values of V if r + h = 6

[7] Applications of Differential Calculus
Chapter: [7] Applications of Differential Calculus
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A hollow cone with a base radius of a cm and’ height of b cm is placed on a table. Show that) the volume of the largest cylinder that can be hidden underneath is `4/9` times the volume of the cone

[7] Applications of Differential Calculus
Chapter: [7] Applications of Differential Calculus
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Find the asymptotes of the following curves:

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

[7] Applications of Differential Calculus
Chapter: [7] Applications of Differential Calculus
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Find the asymptotes of the following curves:

f(x) = `(x^2 - 6x - 1)/(x + 3)`

[7] Applications of Differential Calculus
Chapter: [7] Applications of Differential Calculus
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Choose the correct alternative:

One of the closest points on the curve x2 – y2 = 4 to the point (6, 0) is

[7] Applications of Differential Calculus
Chapter: [7] Applications of Differential Calculus
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Find the area of the region bounded by 3x – 2y + 6 = 0, x = – 3, x = 1 and x-axis

[9] Applications of Integration
Chapter: [9] Applications of Integration
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Find the area of the region bounded by 2x – y + 1 = 0, y = – 1, y = 3 and y-axis

[9] Applications of Integration
Chapter: [9] Applications of Integration
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Find the area of the region bounded by the curve 2 + x – x2 + y = 0, x axis, x = – 3 and x = 3

[9] Applications of Integration
Chapter: [9] Applications of Integration
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Find the area of the region bounded by the line y = 2x + 5 and the parabola y = x2 – 2x

[9] Applications of Integration
Chapter: [9] Applications of Integration
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Find the area of the region bounded between the curves y = sin x and y = cos x and the lines x = 0 and x = π

[9] Applications of Integration
Chapter: [9] Applications of Integration
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Find the area of the region bounded by y = tan x, y = cot x and the lines x = 0, x = `pi/2`, y = 0

[9] Applications of Integration
Chapter: [9] Applications of Integration
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Find the area of the region bounded by the parabola y2 = x and the line y = x – 2

[9] Applications of Integration
Chapter: [9] Applications of Integration
Concept: undefined >> undefined
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