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Partial Derivatives And Euler's Equation NAT - Question 1

then the value of x^{2}f_{xx} + 2xyf_{xy} + y^{2}f_{yy} =

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Partial Derivatives And Euler's Equation NAT - Question 2

If u(x, y) = e^{αx+βy} satisfy the condition u_{xx} - 7u_{xy} + 12u_{yy} = 0. α^{2} - 7αβ + β^{2} = ____

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Partial Derivatives And Euler's Equation NAT - Question 3

Let f = y^{x}**,** what is at x = 2, y = 1

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Partial Derivatives And Euler's Equation NAT - Question 4

If z = 2(ax + by)^{2} – (x^{2} + y^{2}) and a^{2} + b^{2} = 1 then find the value of

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Partial Derivatives And Euler's Equation NAT - Question 6

If u = log(tan x + tan y + tan z), then (sin 2x) u_{x} + (sin 2y)u_{y} + sin 2z)u_{z} is equal to

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Partial Derivatives And Euler's Equation NAT - Question 8

If w = x^{2}cos xy, then Find the value of a + b.

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Partial Derivatives And Euler's Equation NAT - Question 9

If v = log(x^{2} + y^{2}) then v_{xx} + v_{yy} equal to

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Partial Derivatives And Euler's Equation NAT - Question 10

If z = e^{a}^{x+by} f(ax - by) then the value of The value of n is

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