Question

Evaluate ∫∫R(6xy+4)dA, ∫ ∫ R ( 6 x y + 4 ) d A , where...

Evaluate ∫∫R(6xy+4)dA, ∫ ∫ R ( 6 x y + 4 ) d A , where R R is the region bounded by y=x2 y = x 2 and y=x+2 y = x + 2 . (Round your answer to 2 decimal places)

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Use the given transformation to evaluate the integral. 6xy dA R , where R is the...
Use the given transformation to evaluate the integral. 6xy dA R , where R is the region in the first quadrant bounded by the lines y = 2 3 x and y = 3 2 x and the hyperbolas xy = 2 3 and xy = 3 2 ; x = u/v, y = v
Use the given transformation to evaluate the integral.    6xy dA R , where R is...
Use the given transformation to evaluate the integral.    6xy dA R , where R is the region in the first quadrant bounded by the lines y = 1 2 x and y = 3 2 x and the hyperbolas xy = 1 2 and xy = 3 2 ; x = u/v, y = v
Evaluate the double integral of 5x3cos(y3) dA where D is the region bounded by y=2, y=(1/4)x2,...
Evaluate the double integral of 5x3cos(y3) dA where D is the region bounded by y=2, y=(1/4)x2, and the y-axis.
2. Evaluate the double integral Z Z R e ^(x^ 2+y ^2) dA where R is...
2. Evaluate the double integral Z Z R e ^(x^ 2+y ^2) dA where R is the semicircular region bounded by x ≥ 0 and x^2 + y^2 ≤ 4. 3. Find the volume of the region that is bounded above by the sphere x^2 + y^2 + z^2 = 2 and below by the paraboloid z = x^2 + y^2 . 4. Evaluate the integral Z Z R (12x^ 2 )(y^3) dA, where R is the triangle with vertices...
Use a change of variables to evaluate Z Z R (y − x) dA, where R...
Use a change of variables to evaluate Z Z R (y − x) dA, where R is the region bounded by the lines y = 2x, y = 3x, y = x + 1, and y = x + 2. Use the change of variables u = y x and v = y − x.
Consider the integral ∫∫R(x^2+sin(y))dA where R is the region bounded by the curves x=y^2, x=4, and...
Consider the integral ∫∫R(x^2+sin(y))dA where R is the region bounded by the curves x=y^2, x=4, and y=0. Setup up this integral.
Evaluate the given integral by changing to polar coordinates. R (5x − y) dA, where R...
Evaluate the given integral by changing to polar coordinates. R (5x − y) dA, where R is the region in the first quadrant enclosed by the circle x2 + y2 = 16 and the lines x = 0 and y = x
evaluate the double integral D (xsiny) dA D is bounded by y = 1, y=x, and...
evaluate the double integral D (xsiny) dA D is bounded by y = 1, y=x, and x=2
Q7. Evaluate ∫∫ G(r)dA where G(x, y, z) = arctan(y/x) and S is given by z...
Q7. Evaluate ∫∫ G(r)dA where G(x, y, z) = arctan(y/x) and S is given by z = x2 + y2, with1≤z≤9,x≥0, y≥0.
Use the given transformation to evaluate the integral. 6y2 dA, R where R is the region...
Use the given transformation to evaluate the integral. 6y2 dA, R where R is the region bounded by the curves xy = 3, xy = 6, xy2 = 3 and xy2 = 6; u = xy, v = xy2