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Let V be an n-dimensional vector space over a field F. Then, given any element T ∈ A(V), there exists a non trivial polynomial q(x) ∈ F[x] of degree at most n², such that q(T) = 0.

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Prove that there exists a subspace W of V, invariant under T, such that V = V₁ ⊕ W.

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Derive the class equation for finite group.Let f be bounded variation on [a, b] and assume that c ∈ (a, b). Then f is of bounded variation on [a, c] and on [c, b] and we have V_f(a, b) = V_f(a, c) + V_f(c, b).Derive the class equation for finite group.

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State and prove Euler’s Summation Formula.

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State and prove Mertens Formula.

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Planning regulation and market public :Indian Economic Service

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Give an account of the components of GIS. Draw well-labelled diagrams, wherever required.

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Distinguish between the following :a) Field-based and object-based models

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Describe the application potential of geoinformatics in agriculture related studies

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Write short notes on the following :c) Coordinate and Datum

FOR SOLVED ASSIGNMENT KINDLY CONTACT US ON OUR WHATSAPP NUMBER 9009368238 FOR SOLVED ASSIGNMENT KINDLY CONTACT US ON OUR WHATSAPP NUMBER 9009368238 FOR BOOK CATALOGUE CLICK ON WHATSAPP CATALOGUE LINK https://wa.me/c/919009368238 Course Code: MGY-103Assignment Code: MGY-103/PGDGI/TMA/2025Max. Marks: 100 Note: Attempt all questions. The marks for each question are indicated against it. Write all answers in your own […]

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