Q. A student has to find a solution for a system of equations having three variables. He has defined the coefficient matrix as C while the variable matrix as d. He observes that the system is homogeneous. So, to find the solution, he must first check

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Q. The command to find the eigen vector of a matrix in matrix form is _____________

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Q. The nature of the eigen matrix displayed in MATLAB is ___________

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Q. Checking the linearity of a system, the first thing we need to check is whether the system is __________

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Q. In MATLAB, how can we check linearity of systems represented by transfer function?

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Q. How can we check in MATLAB if an electrical circuit is linear or not?

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Q. How can we find the solution of a nonhomogeneous system of equations without dealing with the rank of matrices?

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Q. For a homogeneous system, Cramer’s rule will always yield a trivial solution in MATLAB.

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Q. To apply Cramer’s rule, the condition is _________

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Q. To apply superposition in MATLAB, the condition, one of the condition is ___________

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Q. A second order system with no initial condition is always linear.

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Q. To check the rank of a non-singular square matrix, we have to use ___________

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Q. A student aims to use Cramer’s rule to find a solution for a homogeneous system. But while finding the solution, he observes that he is getting infinity as a solution. The code is

p=X.\C

X is the matrix created by replacing a column with constant co-efficients in the equation.
C is the co-efficient matrix
P is one of the variables in the system

Is this a proper justification?

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Q. Which rule does MATLAB use while differentiating a set of functions?

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Q. There is no difference between a difference equation and a differential equation.

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Q. For the existence of the nᵗʰ (n is varying from 1 to until the derivative is becoming 0) derivative of an equation, the equation should have __________

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Q. The output for diff(p²,q) is _______

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Q. What is the nature of ode45 solver?

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Q. Ordinary differential equations having initial values ____________

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Q. The current characteristics of RC networks are better analyzed by Laplace than differentiation methods.

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