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EBK CALCULUS EARLY TRANSCENDENTALS SING
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- State the area of the region, determined by the lines, y = 6r, y = 3x +2, y = 6x – 11, y = 3x + 9 with proper uv-transformation. i. integrand function (integrant fonksiyonu) ii. the limits of u (u nun sınırları) i the limits of v (v nin sınırları) Oi. 1/9 ii. 2 s us 11 iii. 2 s v s9 Oi. 1/3 ii. 0 s us 11 iii. 0 s v s9 Oi. 1/3 ii. 2 s us 11 ii. Os vs 9 Oi. 1/3 ii. 0 sus 11 iii. 2 s v s 9 Oi.9 ii. 0 s u s11 iii. 2 s v s 9arrow_forwardEvaluate the circulation of G = xyi+zj+7yk around a square of side 9, centered at the origin, lying in the yz-plane, and oriented counterclockwise when viewed from the positive x-axis. Circulation = Prevs So F.dr-arrow_forwardPlz don't use chat gpt, don't copy pastearrow_forward
- Sketch the surface of f(x,y)arrow_forwardFind the region in w- plane which is image of the region 1 < z| < 2 in z- plane with the transformation f(z)= %3D z-1arrow_forwardUse the transformation u = y - x, v = y, to evaluate the integral on the parallelogram R of vertices (0, 0), (1, 0), (2, 1), and (1, 1) shown in the figure. (y2 - xy) dA 1 0.8 0.6 0.4- 0.2- 0.5 1 1.5arrow_forward
- Evaluate fS (3x + 4y²)dA by changing it into polar coordinates over the region in upper half plane bounded by the circles x? + y² = 1 and x2 + y² = 4. ww MMMMarrow_forwardUse the map G(u, v) = (v1) a = 4, b = 8, c = 6. b a y=cx UD v+1 Ø₂ (x + (x + y) dx dy = to compute (x + y) dx dy, where D is the shaded region in the figure. Assum- y=x X (Use decimal notation. Give your answer to three decimal places.)arrow_forwardState the area of the region, determined by the lines, y = 13z, y = 2z +2, y = 13z – 4, y = 2x + 7 with proper uv- transformation. i. integrand function (integrant fonksiyonu) ii, the limits of u (u nun sınırlan) ii, the limits of v (v nin sınırlan) Oi. 1/11 i. 2 s us 4 ii. Os vs 7 Oi. 1/ 11 ii. 0 s us 4 i. Osv s7 Oi. 1/11 ii. 0 sus 4 i. 2svs7 Oi. 15 ii. 0s u s4 i. 2 svs Oi. 1/ 15 i. 2 s us 4 ii. 2sv s7arrow_forward
- Let R be the region bounded by the ellipse area of ellipse. ff₁UA- 1 dA= R x² y² = 1, where a>0 and b>0 are real numbers. Let T be the transformation x = au, y=bv. Evaluate a²b² C SS₁0 R 1 dA, thearrow_forwardFind the area of the surface x2 - 2y - 2z = 0 that lies above the triangle bounded by the lines x = 2, y = 0, and y = 3x in the xy-plane.arrow_forwardUse the given transformation to evaluate the integral. x - /| 2 Y dA, where R is the parallelogram enclosed by the lines x - 4y = 0, x - 4y = 2, 6x - y = 4, and 6x - y = 5; u = x - 4y, v = 6x – y 6x – yarrow_forward
- Algebra & Trigonometry with Analytic GeometryAlgebraISBN:9781133382119Author:SwokowskiPublisher:Cengage