Virtual Labs

Given that:

I = \int_1^2 \int_0^1 e^{(x+y)} \times dx \times dy

. Find the value of Integration of Y with Double Integration Trapazoidal Rule.

a: 8.717 Explanation

Explanation

b: 8.154 Explanation

Explanation

c: 8.362 Explanation

Explanation

d: 8.601 Explanation

Explanation

Given that:

I = \int_1^2 \int_0^1 e^{(x+y)} \times dx \times dy

. x1 = 0, x2 = 1, y1 = 1, y2 = 2, number of divisions in x direction is n = 2 and number of divisions in y direction is m = 2. Find the value of h_x and h_y used Double Integration Trapazoidal Rule.

a: h_x = 0.1 and h_y = 0.5 Explanation

Explanation

b: h_x = 0.5 and h_y = 0.1 Explanation

Explanation

c: h_x = 0.2 and h_y = 0.1 Explanation

Explanation

d: h_x = 0.5 and h_y = 0.5 Explanation

Explanation

Integration: Weddle's Rule