In the case of a semi-infinite plate, the vertical deflection u. at point (x, y) due...

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In the case of a semi-infinite plate, the vertical deflection u. at point (x, y) due to a point load P applied at x=y=0 is given by: -Yw\y\/1 2P Y „ cos(mx / 1)(cos(ß„|y|/I)+(1−v) m² sin(ß, |y|/D)) e¯=%w|| 1+4(1−v)m²y² − (1−v)² mª лkl² ∞ u₂ (x, y) = S m=0 with the x-axis is oriented along the edge, and: Yw = y ₁ (m) = = W W B₁N = P₁₁, (m) : W = /1+m² + m 2 √1+m² _m² 2 - dm 1. For a set of values of your choice, i.e., P, 1, k, E, and v, generate a 3D plot of u in the vicinity of the loading point up to a distance of 101 from the origin. In the case of a semi-infinite plate, the vertical deflection u. at point (x, y) due to a point load P applied at x=y=0 is given by: -Yw\y\/1 2P Y „ cos(mx / 1)(cos(ß„|y|/I)+(1−v) m² sin(ß, |y|/D)) e¯=%w|| 1+4(1−v)m²y² − (1−v)² mª лkl² ∞ u₂ (x, y) = S m=0 with the x-axis is oriented along the edge, and: Yw = y ₁ (m) = = W W B₁N = P₁₁, (m) : W = /1+m² + m 2 √1+m² _m² 2 - dm 1. For a set of values of your choice, i.e., P, 1, k, E, and v, generate a 3D plot of u in the vicinity of the loading point up to a distance of 101 from the origin.

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To generate a 3D plot of the vertical deflection u in the vicini... View the full answer