[Download PDF] ISRO Scientist or Engineer Electrical 2013 Paper with Solutions

Instructions

For the following questions answer them individually

Question 71

In a resonance pulse inverter:

Video Solution

Question 72

The vectors $$x_1 = (1, 2, 4), x_2 = (2, -1, 3), x_3 = (0, 1, 2), x_4 = (-3, 7, 2)$$ are

Video Solution

Question 73

Characteristic roots of matrix $$A$$ and $$A^T$$ will be

Video Solution

Question 74

The minimum point of the function $$\left(\frac{x^3}{3}\right) - x$$ is at

Video Solution

Question 75

The area bounded by the curves $$y^2 = 9x, x - y + 2 = 0$$ is given by

Video Solution

Question 76

The integrating factor of equation $$\sec^2 y \frac{dy}{dx} + x \tan y = x^3$$ is

Video Solution

Question 77

An urn contains 5 black and 5 white balls. The probability of drawing two balls of the same colour

Video Solution

Question 78

Ten percent of screws produced in a certain factory turn out to be defective. Find the probability that in a sample of 10 screws chosen at random, exactly two will be defective.

Video Solution

Question 79

The Equation $$x^3 - x^2 + 4x - 4 = 0$$ is is to be solved using the Newton-Raphson method. If $$x = 2$$ is taken as the initial approximation of the solution, then the next approximation using the method will be

Video Solution

Question 80

The unique polynomial P(x) of degree 2 such that: P(1) = 1, P(3) = 27, P(4) = 64 is

Video Solution

CAT Content

ISRO Scientist or Engineer Electrical 2013

ISRO Scientist or Engineer Electrical 2013

In a resonance pulse inverter:

The vectors $$x_1 = (1, 2, 4), x_2 = (2, -1, 3), x_3 = (0, 1, 2), x_4 = (-3, 7, 2)$$ are

Characteristic roots of matrix $$A$$ and $$A^T$$ will be

The minimum point of the function $$\left(\frac{x^3}{3}\right) - x$$ is at

The area bounded by the curves $$y^2 = 9x, x - y + 2 = 0$$ is given by

The integrating factor of equation $$\sec^2 y \frac{dy}{dx} + x \tan y = x^3$$ is

An urn contains 5 black and 5 white balls. The probability of drawing two balls of the same colour

Ten percent of screws produced in a certain factory turn out to be defective. Find the probability that in a sample of 10 screws chosen at random, exactly two will be defective.

The Equation $$x^3 - x^2 + 4x - 4 = 0$$ is is to be solved using the Newton-Raphson method. If $$x = 2$$ is taken as the initial approximation of the solution, then the next approximation using the method will be

The unique polynomial P(x) of degree 2 such that: P(1) = 1, P(3) = 27, P(4) = 64 is

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