Question

Evaluate ∮C(6y−3y2+x)dx+yx3dy where C is the boundary of the parallelogram with vertices A(−1,−1),B(1,1),C(−1,2) and D(1,4)

Evaluate ∮C(6y−3y2+x)dx+yx3dy where C is the boundary of the parallelogram with vertices A(−1,−1),B(1,1),C(−1,2) and D(1,4)

Math   Calculus   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Evaluate the integral ∬ ????, where ? is the square with vertices (0,0),(1,1), (2,0), and (1,−1),...
Evaluate the integral ∬ ????, where ? is the square with vertices (0,0),(1,1), (2,0), and (1,−1), by carrying out the following steps: a. sketch the original region of integration R in the xy-plane and the new region S in the uv-plane using this variable change: ? = ? + ?,? = ? − ?, b. find the limits of integration for the new integral with respect to u and v, c. compute the Jacobian, d. change variables and evaluate the...
Use Green’s theorem to evaluate the integral: ∫(-x^2y)dx +(xy^2)dy where C is the boundary of the...
Use Green’s theorem to evaluate the integral: ∫(-x^2y)dx +(xy^2)dy where C is the boundary of the region enclosed by y= sqrt(9 − x^2) and the x-axis, traversed in the counterclockwise direction.
Use the given transformation to evaluate the double integral of (x-6y) dA, where R is the...
Use the given transformation to evaluate the double integral of (x-6y) dA, where R is the triangular region with vertices (0, 0), (5, 1), and (1, 5). x = 5u + v, y = u + 5v
Use the given transformation to evaluate the integral. (x − 6y) dA, R where R is...
Use the given transformation to evaluate the integral. (x − 6y) dA, R where R is the triangular region with vertices (0, 0), (5, 1), and (1, 5). x = 5u + v, y = u + 5v
Evaluate ∮C(x^3+xy)dx+(cos(y)+x2)dy∮C(x^3+xy)dx+(cos(y)+x^2)dy where C is the positively oriented boundary of the region bounded by  C:0≤x^2+y^2≤16, x≥0,y≥0C:0≤x^2+y^2≤16,x≥0,y≥0
Evaluate ∮C(x^3+xy)dx+(cos(y)+x2)dy∮C(x^3+xy)dx+(cos(y)+x^2)dy where C is the positively oriented boundary of the region bounded by  C:0≤x^2+y^2≤16, x≥0,y≥0C:0≤x^2+y^2≤16,x≥0,y≥0
Evaluate∫ C F ⋅ d r , where F(x,y,z)={e^−4x,e^2x,1e^z} and C is the boundary of the...
Evaluate∫ C F ⋅ d r , where F(x,y,z)={e^−4x,e^2x,1e^z} and C is the boundary of the part of the plane 3x+7y+5z=3 lying in the first octant, traversed counterclockwise as viewed from above. HINT: Use Stokes' Theorem.
1102) a) intg{dx}=Ax+C. b) intg{x dx}=Bx^D + C. c) intg{(1/x^2)dx}=Ex^F + C. d) intg{7x^8 dx}=Gx^H +...
1102) a) intg{dx}=Ax+C. b) intg{x dx}=Bx^D + C. c) intg{(1/x^2)dx}=Ex^F + C. d) intg{7x^8 dx}=Gx^H + C. Answers: A,B,D,E,F,G,H. ans:7 1104) a) intg{4(x+8) dx}=Ax^2 + Bx + C. b) intg{(8/sqrt(2x)) dx}=Dx^E + C. Answers: A,B,D,E,F,G,H c) intg{sqrt(x)(7x-6) dx}=(Fx+G)x^H + C. ans:7
Evaluate the line integral ∫_c x^2 +y^2 ds where C is the line segment from (1,1)...
Evaluate the line integral ∫_c x^2 +y^2 ds where C is the line segment from (1,1) to (2,3).
2. Use Green’s Theorem to evaluate R C F · Tds, where C is the square...
2. Use Green’s Theorem to evaluate R C F · Tds, where C is the square with vertices (0,0),(1,0),(1,1) and (0,1) in the xy plane, oriented counter-clockwise, and F(x,y) = hx 3 ,xyi. (Please give a numerical answer here.)
Evaluate Integral (subscript c) z dx + y dy − x dz, where the curve C...
Evaluate Integral (subscript c) z dx + y dy − x dz, where the curve C is given by c(t) = t i + sin t j + cost k for 0 ≤ t ≤ π.
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT