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Tamil Nadu Board of Secondary EducationHSC Commerce Class 11

HSC Commerce Class 11 - Tamil Nadu Board of Secondary Education Question Bank Solutions for Business Mathematics and Statistics

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Business Mathematics and Statistics
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The profit ₹ y accumulated in thousand in x months is given by y = -x2 + 10x – 15. Find the best time to end the project.

[3] Analytical Geometry
Chapter: [3] Analytical Geometry
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Find the equation of the parabola which is symmetrical about x-axis and passing through (–2, –3).

[3] Analytical Geometry
Chapter: [3] Analytical Geometry
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Find the axis, vertex, focus, equation of directrix and the length of latus rectum of the parabola (y - 2)2 = 4(x - 1)

[3] Analytical Geometry
Chapter: [3] Analytical Geometry
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The focus of the parabola x2 = 16y is:

[3] Analytical Geometry
Chapter: [3] Analytical Geometry
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The eccentricity of the parabola is:

[3] Analytical Geometry
Chapter: [3] Analytical Geometry
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The double ordinate passing through the focus is:

[3] Analytical Geometry
Chapter: [3] Analytical Geometry
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The distance between directrix and focus of a parabola y2 = 4ax is:

[3] Analytical Geometry
Chapter: [3] Analytical Geometry
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The equation of directrix of the parabola y2 = -x is:

[3] Analytical Geometry
Chapter: [3] Analytical Geometry
Concept: undefined >> undefined

Find the marginal productivities of capital (K) and labour (L) if P = 8L – 2K + 3K2 – 2L2 + 7KL when K = 3 and L = 1.

[6] Applications of Differentiation
Chapter: [6] Applications of Differentiation
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If the production of a firm is given by P = 4LK – L2 + K2, L > 0, K > 0, Prove that L `(del"P")/(del"L") + "K"(del"P")/(del"K")` = 2P.

[6] Applications of Differentiation
Chapter: [6] Applications of Differentiation
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If the production function is z = 3x2 – 4xy + 3y2 where x is the labour and y is the capital, find the marginal productivities of x and y when x = 1, y = 2.

[6] Applications of Differentiation
Chapter: [6] Applications of Differentiation
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For the production function P = 3(L)0.4 (K)0.6, find the marginal productivities of labour (L) and capital (K) when L = 10 and K = 6. [use: (0.6)0.6 = 0.736, (1.67)0.4 = 1.2267]

[6] Applications of Differentiation
Chapter: [6] Applications of Differentiation
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The demand for a quantity A is q = `13 - 2"p"_1 - 3"p"_2^2`. Find the partial elasticities `"E"_"q"/("E"_("p"_1))` and `"E"_"q"/("E"_("p"_2))`  when p1 = p2 = 2.

[6] Applications of Differentiation
Chapter: [6] Applications of Differentiation
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The demand for a quantity A is q = `80 - "p"_1^2 + 5"p"_2 - "p"_1"p"_2`. Find the partial elasticities `"E"_"q"/("E"_("p"_1))` and `"E"_"q"/("E"_("p"_2))`  when p1 = 2, p2 = 1.

[6] Applications of Differentiation
Chapter: [6] Applications of Differentiation
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If f(x, y) = 3x2 + 4y3 + 6xy - x2y3 + 7, then show that fyy (1,1) = 18.

[6] Applications of Differentiation
Chapter: [6] Applications of Differentiation
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Verify `(del^2 "u")/(del x del "y") = (del^2 "u")/(del "y" del x)` for u = x3 + 3x2 y2 + y3.

[6] Applications of Differentiation
Chapter: [6] Applications of Differentiation
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If R = 5000 units/year, C1 = 20 paise, C3 = ₹ 20 then EOQ is:

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