
I need this question to be answered ASAP, and I'll give thumbs up and good comments.
![(3).Solution: Given curves are x² + y2 = 1, where y20 (1) =y=v1-x?, [:y20] and y=0 If y=0 then from eqn(1): x2 + 02 =1= x=1 y](http://img.homeworklib.com/questions/7f33b8f0-5774-11eb-9f48-6b661e9b738a.png?x-oss-process=image/resize,w_560)
I need this question to be answered ASAP, and I'll give thumbs up and good comments....
good evening.
i need help with this calculus question.
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Let C be the closed curve defined by r(t) = cos ti+ sin tj + sin 2tk for 0 <t<27. (a) [5 pts) Show that this curve C lies on the surface s defined by 2 = 2xry. (b) (20 pts] By using Stokes' Theorem, evaluate the line integral s F. dr where F(x, y, z) = (y2 + cos z)i + (sin y +22)j...
Find a polar equation of the form r = f(@), where r > 0, for the curve represented by the Cartesian equation x2 + y2 = 9. Note: Since is not a symbol on your keyboard, use t in place of 0 in your answer. =
If correct i will thumbs up. Show all steps please
3) 900n ww USE THE MESH /23v 1.2K 720 s2 CURRENT MIE1>0 SHow woRK No
9. Find the area of the surface by rotating the curve y2 -1 = x; 0 < x < 3 about the X-axis.
Given z = 2 y2 – 3xy , find the slope of the surface at (1,1,-1) in the direction of ū =< 2,3>
please solve this question
ASAP
this question is related to Quantum information Theory
Q1 let S = R (0) 147 (41 Rioje do Where 14 >= alo> tbli> R(0) -(0) Compute the integral and show that it can be written as ab*ě 2 lap? a bēr 16 1²
7. Show all work to answer the following question. If the area enclosed by x = y2 – 4 and x = k where k > 0 is equal to 12, find the value of k. To earn any credit for this question you must use strategies
pls show the work clearly
9. Find | V x F ñds where F =< 22,4x, 3y >, the surface S is the cap of the sphere S x2 + y2 + z2 = 169 above xy-plane and the boundary curve C is the boundary of S.
5. Find the area of the surface obtained by revolving the curve y = sin(x), for 0 < x <TT, about the z-axis. [10] 6. Work out si 23 - 22 +7 +59 dx. [10] 23 x2 + x - 1
Find the length of spiral curve T() = ----- 0 < > < 2”