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GATE199302.10
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Out of syllabus now
gate1993
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laplacetransform
outofsyllabusnow
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GATE199301.7
In questions 1.1 to 1.7 below, one or more of the alternatives are correct. Write the code letter(s) a, b, c, d corresponding to the correct alternative(s) in the answer book. Marks will be given only if all the correct alternatives have been ... has no local extremum one local minimum but no local maximum one local maximum but no local minimum one local minimum and one local maximum
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gate1993
calculus
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GATE199301.2
In questions 1.1 to 1.7 below, one or more of the alternatives are correct. Write the code letter(s) a, b, c, d corresponding to the correct alternative(s) in the answer book. Marks will be given only if all the correct alternatives have been selected and no incorrect alternative is ... is: (a). linear (b). non linear (c). homogeneous (d). of degree two
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gate1993
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GATE199302.8
Q2). In questions 2.1 to 2.10 . Fill in the blank(_) suitably 2.8). Given $\vec v= x\cos ^2y \hat i + x^2e^z\hat j+ z\sin^2y\hat k$ and $S$ the suface of a unit cube with one corner at the origin and edges parallel to the coordinate axes, the value of integral $\int^1 \int_s \vec V. \hat n dS$ is __________.
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GATE199302.6
Q2). In questions from 2.1 to 2.10 below, each black (_______) is to be filled suitably. 2.6). The value of the double integral $\int^{1}_{0} \int_{0}^{\frac{1}{x}} \frac {x}{1+y^2} dxdy$ is_________.
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gate1993
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Is there any option that the answer can be 3 or 4?
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Yes sir, and if we solve, it'll be 4.00
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