Mathematical Methods MCQs deal with Euler’s Equation Is, Hamiltonian Explain The, Hamilton Jacobi Equation Is A, ( Qi , , T ) + = 0. This Equation Is Called, The Change Of Coordinates Itself Is Called, Lagrange Distinction Will Seems Artificial-So It Have Cases, The Net Virtual Work Of Constraint Forces Is, Early History Of Hamiltonian Jacobi Dynamics, Hamiltonian Is A Dynamical Variable To Measure Energy-Which Is A Sum Of, The Differential Equation Du/Dx +X Cos U = Sin X Is, UuxU3y+(Uyz)2 Is Equation, U” + 3U’ + 2U= Ex Is A, If F(X) =F’(X) And F(1)=2 Then F(3)=, The Well Known Application Of Bellman Equation In, Beck Man Using Bellman’s Equation Is His Researches In, Who Was The Founder Of Bellman’s Equation, Cos(X) Dx, What Is The Basis Principle Behind Bellman’s Ford, What Is Running Time Of Bellman’s Ford Algorithm, The Bellman’s Ford Algorithm Return Value:
Mathematical Methods MCQs
Degree of the highest order partial derivative that appears in the equation called.
A. degree of partial differential equation
B. Order of partial differential equation
C. Homogeneity
D. None of these
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Highest partial derivative occurring in the differential equation called.
A. Order of partial differential equation
B. Ordinary differential equation
C. Degree
D. Linearity
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UuxU3y+(Uyz)2 is equation.
A. Linear
B. Non linear
C. Ordinary differential equation
D. Partial ordinary differential equation
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A differential equation which have one or more independent variable called.
A. Ordinary differential equation
B. Linear
C. None linear
D. P.D.E
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U” + 3U’ + 2U= ex is a.
A. None homogeneous
B. Homogeneous
C. Linear
D. None linear
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The differential equation du/dx +x cos u = sin x is.
A. Linear
B. Homogeneous
C. None linear
D. None homogeneous
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Hamiltonian is a dynamical variable to measure energy , which is a sum of .
A. K.E
B. P.E
C. K.E + P.E
D. None of these
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A Hamiltonian system of equation is reduced to the integration of a .
A. 2nd order differential equation
B. 1st order differential equation
C. Both A, B
D. None
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If the potential is time in_ dependent , then Hamiltonian would also be time.
A. Dependent
B. Independent
C. Both A & B
D. None
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