±0.5x between x = :0 to Find the centre of mass of the 2D shape bounded by the lines y = 2.1. Assume the density is uniform with the value: 1.5kg. m-2. Also find the centre of mass of the 3D volume created by rotating the same lines about the x- axis. The density is uniform with the value: 2.7kg. m-³. (Give all your answers rounded to 3 significant figures.) a) Enter the mass (kg) of the 2D plate: Enter the Moment (kg.m) of the 2D plate about the y-axis: Enter the x-coordinate (m) of the centre of mass of the 2D plate: b) Enter the mass (kg) of the 3D body: Enter the Moment (kg.m) of the 3D body about the y-axis: Enter the x-coordinate (m) of the centre of mass of the 3D body:
±0.5x between x = :0 to Find the centre of mass of the 2D shape bounded by the lines y = 2.1. Assume the density is uniform with the value: 1.5kg. m-2. Also find the centre of mass of the 3D volume created by rotating the same lines about the x- axis. The density is uniform with the value: 2.7kg. m-³. (Give all your answers rounded to 3 significant figures.) a) Enter the mass (kg) of the 2D plate: Enter the Moment (kg.m) of the 2D plate about the y-axis: Enter the x-coordinate (m) of the centre of mass of the 2D plate: b) Enter the mass (kg) of the 3D body: Enter the Moment (kg.m) of the 3D body about the y-axis: Enter the x-coordinate (m) of the centre of mass of the 3D body:
Related questions
Question
Expert Solution
This question has been solved!
Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.
Step by step
Solved in 3 steps with 3 images