The answer is 2nd option-
Showing the intersection between two straight surfaces.
Because centreline is used to divide a drawing into two identical parts and hence shows symmetry (option 3)
And if you draw two such lines of symmetry, perpendicular to each other in a circle view of a cylinder, you will find the centre. So it's used for locating centre of a cylinder (option 1).
Which is not an objective for centerlines in a drawing? Locating the center of a cylinder...
A solid uniform cylinder of mass M and radius R is at rest in
the center on a flat slab of mass m and thickness d, which in turn
rests on a horizontal, frictionless table, as shown in the figure at
right below. A horizontal force of magnitude F is applied to the
slab, acting through the center of the slab, causing it to
accelerate to the right. The cylinder rolls without slipping on the
slab. (The direction of F...
A
cylinder is fitted with a piston beneath which is a spring as in
the drawing....
Your answer is partially correct. Try again. A cylinder is fitted with a piston, beneath which is a spring, as in the drawing. The cylinder is open to the air at the top. Friction is absent. The spring constant of the spring is 3400 N/m. The piston has a negligible mass and a radius of 0.019 m. (a) When the air beneath the piston...
A cylinder is fitted with a piston, beneath which is a spring, as in the drawing. The cylinder is open to the air at the top. Friction is absent. The spring constant of the spring is 4600 N/m. The piston has a negligible mass and a radius of 0.020 m. (a) When the air beneath the piston is completely pumped out, how much does the atmospheric pressure cause the spring to compress? (b) How much work does the atmospheric pressure...
A cylinder is fitted with a piston, beneath which is a spring, as in the drawing. The cylinder is open to the air at the top. Friction is absent. The spring constant of the spring is 4300 N/m. The piston has a negligible mass and a radius of 0.021 m. (a) When the air beneath the piston is completely pumped out, how much does the atmospheric pressure cause the spring to compress? (b) How much work does the atmospheric pressure...
A cylinder is fitted with a piston, beneath which is a spring, as in the drawing. The cylinder is open to the air at the top. Friction is absent. The spring constant of the spring is 3549 N/m. The piston has a negligible mass and a radius of 0.019 m. a) When the air beneath the piston is completely pumped out, how much does the atmospheric pressure cause the spring to compress? b) How much work does the atmospheric pressure...
A cylinder is fitted with a piston, beneath which is a spring, as in the drawing. The cylinder is open to the air at the top. Friction is absent. The spring constant of the spring is 3600 N/m. The piston has a negligible mass and a radius of 0.016 m. (a) When the air beneath the piston is completely pumped out, how much does the atmospheric pressure cause the spring to compress? (b) How much work does the atmospheric pressure...
A cylinder is fitted with a piston, beneath which is a spring, as in the drawing. The cylinder is open to the air at the top. Friction is absent. The spring constant of the spring is 3800 N/m. The piston has a negligible mass and a radius of 0.018 m. (a) When the air beneath the piston is completely pumped out, how much doe cause the spring to compress? (b) How much work does the atmospheric pressure do in compressing...
A cylinder is fitted with a piston, beneath which is a spring, as in the drawing. The cylinder is open to the air at the top. Friction is absent. The spring constant of the spring Is 3800 N/m. The piston has a negligible mass and a radius of 0.018 m. (a) When the air beneath the piston is completely pumped out, how much does the atmospheric pressure cause the spring to compress? (b) How much work does the atmospheric pressure...
Let M be the capped cylindrical surface which is the union of
two surfaces, a cylinder given by x2+y2=36, 0≤z≤1, and a
hemispherical cap defined by x2+y2+(z−1)2=36, z≥1. For the vector
field F=(zx+z2y+7y, z3yx+8x, z4x2), compute ∬M(∇×F)⋅dS in any way
you like.
Let M be the capped cylindrical surface which is the union of two surfaces, a cylinder given by 2 y2 36, 0 z1, and a hemispherical cap defined by z2 + Уг + (2-1)2-36, :2 1. For the...