Determine the Laplace Transform of e 12 cos v 7t + sinV5 - 3
Q: . f(t) = -2cos6t + 5sin6t %3D
A: Solution
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Q: †3 – 12 +5t + 2
A: Laplace transformation of polynomial
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A: We have to find determinants of give matrix.
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Q: 2. Find the Laplace transform of the ff. a. t cos 3t b. e
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Q: (ii) Minimize Z = yi + 2y2 Subject to: Зу1 + 4у2 > 5 2y1 + бу? 2 6 yi + y2 2 2 У1, У2 — 0.
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Q: 山(10)120)-
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Q: (b) Integrate: () S(4x3 — Зх? + 2х — 1)dx 3 (ii) - S-o S,(2.xy + z)dx dy dz z=-1 Jy=0 Jx=1 dy du =…
A: Solution:-
Q: 2s – 10 -5s
A: We have to solve given problems:
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A: (i) x2=x12+x22 the unit ball for this equation, for n=2 is the region inside the circle of radius 1.
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A: I have considered te subspace generated by orthogonal basis vector.
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A: Note : The unit normal to the surface f(x,y,z)=c is taken as ±gradfgradf .
Q: The system in Section 3.2 - Exercise 3 (previous page): dy dr 5x + 4y dt 9x dt
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Q: 2. Get the determinant 1 0 -1 2 2 36 1 4 4 5 0 1 • B= 1 Expand at row 2 (Methorl 3)
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Q: 1. Suppose that ACX is connected. Show that A is connected. Hint: Suppose we could write A = FUG,…
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Q: nuse the Runge-Kutta Method Sevetue:.
A: You can solve this using formula runge kutta method
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Q: a). Evalieteo lim foca+la -4 X-2 b). f(x){ de?+72, xこ 3x2+3d9x > a Contir at evesy ?
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Q: 10 m 10 m
A: Solution
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Q: dY 1. The system in Section 3.2 - Exercise 1 (previous page): dt Y dt -5 2. The system in Section…
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Q: (a) Find r()of the vector- valued function (b) Evaluate the integral of the following vector- valued…
A: This is a problem of Vector Calculus.
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