theorems relating respectively to the volume and the surface area of a solid generated by the revolution of plane figure around an axis lying in the same plane. 1. when a plane figure is revolved about an axis lying in the same plane (but not cutting the area)The volume generated is equal to the product of the area and the length of the path described by the centre of gravity of the area . 2. When a plane curve is revolved about an axis lying in the same plane (but not cutting the curve) the surface area generated is equal to the product of the length of the curve and the length of the path of the centre of gravity of the curve.
If a right circular cone intersects a plane that passes through one of its nappes, but the plane is not parallel to an edge of the cone, the resulting curve will bea(n) _____ . ellipse
Not necessarily. A plane dissecting a sphere would create a circle in that plane. so in order for the "line" to be both on the plane and the sphere the line would have to be a curve or segment of a circle.
A plane curve all equidistant from a given fixed point, the center.
A tangent
Horizontal curve is a curve viewed in the x and y plane, while a vertical curve is viewed in the y plane only, or viewed from the side. Think of it like a cake. the top is the horizontal and the front is the vertical
If the curve is on the xy-plane, finding an expression for dy/dx will give you the slope of a curve at a point.
A parabola is a U-shaped plane curve
theorems relating respectively to the volume and the surface area of a solid generated by the revolution of plane figure around an axis lying in the same plane. 1. when a plane figure is revolved about an axis lying in the same plane (but not cutting the area)The volume generated is equal to the product of the area and the length of the path described by the centre of gravity of the area . 2. When a plane curve is revolved about an axis lying in the same plane (but not cutting the curve) the surface area generated is equal to the product of the length of the curve and the length of the path of the centre of gravity of the curve.
The name of the curve is the "meniscus".
spine is reference direction and spline is curve, but in GSD spine is curve passing through plane.
Yes - the plane face is the base of the cone,a dn the only other face is a curve.
An ideal occlusion is that which shows a coincident mid-line, there is no crowding, no overlap, no rotations or spacing of teeth, there is correct crown angulation and inclination, the molar relationship is class 1, has an over-jet of about 2-4mm, class 1 canine relationship with a flat or slightly upwards curve of spee. A normal occlusion is one which shows some deviation from that of the ideal but is aesthetically acceptable and functionally stable for the individual.
To graph the set of all the solutions to an equation in two variables, means to draw a curve on a plane, such that each solution to the equation is a point on the curve, and each point on the curve is a solution to the equation. The simplest curve is a straight line.
The same way you read any other curve on a Cartesian plane: locate a particular point on the curve and its x/y coordinates (i.e.) price and quantity).
A circle.
curve