1 JlignallLet f is Riemann integrel M is integrable andchoice only thecorrect an6don't write anytrue or falsestepsالسؤال 2If the Polar coordinates given by X1=0 cos@2, X2=01 cose2and( bee)/(xe)then g1 is( ee)/(xe)=bd0 101 .1O.III3.1lall3 JlgullIn the kronecker delta 6ij if i>jthen61)-0 .1O6ij-1 .1106ij 0 .IIIOالسؤال 4The trace of Ci tensor is|C | O

We have to write the direct answers without the steps.

Let f is Riemann Integret ,VM is integrable and choice only the true or false correct an6 don't write any steps 2 Jlg If the Polar coordinates given by X1-01 cos@2, X2=0, cose2, and then gu is ( Pee)/(xe) (ee)/(xe)=bd 0.1C 1.п .III 3 Jlgu In the kronecker delta 6ij if i>j, then 6ij=0 .1O 61j=1 .110 6ij 0 .IIIO 4 Jlgull The trace of tensor s

Let f is Riemann Integret ,VM is integrable and choice only the true or false correct an6 don't write any steps 2 Jlg If the Polar coordinates given by X1-01 cos@2, X2=0, cose2, and then gu is ( Pee)/(xe) (ee)/(xe)=bd 0.1C 1.п .III 3 Jlgu In the kronecker delta 6ij if i>j, then 6ij=0 .1O 61j=1 .110 6ij 0 .IIIO 4 Jlgull The trace of tensor s

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

See similar textbooks

Similar questions

1 Let w = where z = reio. 1) Show that by using Cauchy Riemann Equation (C.R. Eq.) in polar form that w is analytic function everywhere 2) find w'
choose the appropriate answer
Exercise 1. A student is asked to prove If m is even and n is odd, then m² +n² is odd. The student provides the following proof: Proof. If m is even and n is odd, then m² + n² is odd. Since m is even, m = = 2k for any integer k. Since n is odd, n = 2k + 1. Note that m² + n² = (2k)² + (2k + 1)² = 8k² + 4k +1 So m² + n² is odd because it is an even number plus 1. (a) Identify the errors in the proof above. There are multiple errors. Explain each error. Your explanation should be written to the student who made the error and should try to help the student understand why what they wrote is incorrect. (b) In addition to errors, provide suggestions to improve the student's proof writing. That is, explain what parts of the proof are unclear or unjustified. Explain how such parts of the proof prevent some students from fully following the ment made. (c) Finally, provide a correct proof of the theorem above.
Determine the area of the right half of the cardioid formed by r = 7 + 6 sine 14 12 10 8. 6. 4 -2 -4 -10 2 4 10 Area of cardioid right half is
7) Evaluate the iterated integral. ∫-3 to 3 ∫0 to sqrt(9-x^x) sin(x^2+y^2) dydx by converting to polar coordinates.
Solve the differential equation. I will rate. Do correctly.
(2,2) b) Evaluate o x'y dx + x dy, where c is triangular shown in adjacent figure using green's theorem. Click or tap here to enter text. (2,0)
PLS USE Variation of Parameters COMPLETE SOLUTSYON!
(9) If f(z) is analytic function expressed in polar form, show that both u and v satisfy Laplace equation in two dimensions given by: 1 ди 1 №²u + r²00² d²u + Or² rər = 0, and = d²v 1 dv + dr² r dr + 1 d²v r.² 80² = 0
Example6: Change the Cartesian integral into equivalent polar integral, then evaluate the polar integral xdxdy Sol: dydx = rdrde "4 r2csce "/4 r2 cos 0 drd0 =
Hond/ Find the Soludion for dhe following うく sing dy = Gsy(l-xasy) Jっc (2) Sing Cosy x = e de 3) dy @ Gos y +tonx Siny = 1 +tanse siny =I die dy
i need clear ans by hand and solve very very fast in 20 min and thank you | ᴅʏʙᴀʟᴀ ?✨؛