Each of the faces of a regular hexahedron is a

It is a polyhedron of which two faces are equal polygons in parallel planes and other faces are parallelograms

The apothem of a polygon is or its inscribed circle.

Each angle of regular dodecagon is equal to

The area bounded by two concentric circles is called

One-fourth of a great circle is called

Points that lie on the same plane are called

The volume of a circular cylinder is equal to the product of its base and altitude

The study of properties of figures in three dimensions.

A plane closed curve, all points of which are the same distance from a point within, called the center.

What is the angle of pi and less than 2pi?

What is the value in degrees of 1 radian?

Prisms are named according to their

In plane geometry, two circular arcs that together make up a full circle are called

Polygons are classified according to the number of

When two planes intersect with each other, the amount of divergence between the two plans is expressed by measuring the

An angular unit equivalent to 1/4000 of the circumference of a circle is called

Express 45° in mils

The arc length equal to the radius of the circle is called

A five-pointed star is also known as

If two or more lines have a single point which lies on all of them, then they are

The action of bringing one geometric figure into coincidence with another is called

A line that intersect two or more lines at distinct points

An arc length equal to the radius of a circle

An angle which is 1/400th of the full revolution.

Another term for gon

An angle whose vertex is a point on the circle and whose sides are chords is known as

An angle greater than the right angle but less than a straight angle

Any angle greater than a straight angle but less than two straight angles is known as angle

The angle formed by the prolongation of one side and the adjacent side of the polygon

Two angles which have the same vertex and the sides of one are form by extending the sides one are form by extending the sides of the other.

Another term for exterior angle

What is the sum of all deflection angles in given polygon?

The coterminal angle is 120° is

Two planes intersect each other. What is the term for the angle formed perpendicular to the intersection of two planes?

When a terminal side of an angle coincides with an axis, the angle is a

If the exterior angle of a polygon is obtuse, its corresponding interior angle is

The measure of 2.25 revolutions counterclockwise is

Solid angles are measured in

What is the largest measure (in steradians) of a solid angle

Steradians measure in space in analog of measured in the plane

A part of a circle is called

It is a union of the chord of a circle and the intercepted arc

A of a circle in the figure bounded by two radii and the intercepted arc.

The apothem of a polygon is the of its inscribed circle

As the area of the circle increases, the ratio of its circumference to its diameter

A circle is said to be to a polygon having the same perimeter with that of the circle

Which of the following is NOT a property of a circle?

All circles having the same center but of unequal radii are called

Two chords of a circle which joints a point on the circle to the end points of a diameter and forms a right angle.

The center of the inscribed circle of a triangle is known as known as of the triangle.

Supplementary chords are two chords which join a point on the circle to the endpoints of a diameter. The supplemental chords subtend a/an angle.

A circle of radius R has a curvature of

star described by the diagonal of a regular pentagon.

The geometric figure remaining after a parallelogram has been removed from the corner of a large similar polygon.

An oblique-angled parallelogram with four sides equal is called

A non-convex quadrilateral with two pairs of adjacent equal sides is called

What is another term for parallelogram?

Prisms are classified according to their

A Solid cut of a given solid by two non parallel planes is called

A polyhedron having bases two polygons in parallel planes and for lateral faces triangles or trapezoids with one side lying on the other base of the polyhedron.

Portion of the regular solid left after cutting off the upper part by a plane parallel to the base.

Body or space bounded by surface every point of which is equidistant from a point within

A solid bounded by a zone and the planes of the zone’s base.

The intersection of the sphere and the plane through the center is called

The portion of a sphere enclosed between two great semi-circles having common end points, including the semi-circle

A portion of the surface of a sphere included between two parallel planes.

If R is the radius of the sphere and h is the distance between two parallel planes, the area of the zone is

The solid bounded by two great circles and the surface of a sphere is known as

A cone or cylinder with its top cut off by a plane oblique to the base.

A term given to cylinder with elliptical cross-section

A doughnut-like surface of revolution generated by rotating the circle through 360° in space about a line in its place but now passing through the circle.

A regular solid star in a shape that is radiating from center like rays of star.

The regular polyhedron is a solid with all its face identical regular polygons. The regular polyhedrons are also known as

There are how many regular polyhedral known to man?

An icosahedron is a regular polyhedron of faces.

A regular polyhedron with 6 sides is called

The face of a regular tetrahedron is a

The face of a regular octahedron is a

The face of a regular dodecahedron is a

The face of a regular Icosahedron is a

Which regular polyhedron does not have a face a triangle?

How many edges are there in a dodecagon?

A tetrahedron has vertices.

Given two solids and a plane. Supposed that every plane parallel to the given plane intersecting one of the two solids, also interacts the other and gives cross-sections with the same area, then the two solids have the same volume. This is known as the

Who formulated the Cavalieri’s Principle?

A line segment that is divided into two segments, a greater a and a smaller b such that the length of a + b is to a and a is to b. Such division is known as

The volume of a paraboloid is equal to the volume of circumscribing cylinder.

The portion of a sphere included between two parallel planes.

The portion of a sphere generated by the revolution of a circular sector about any diameter of the circle of which the sector is a part.

A solid bounded by a surface all points of which are equidistant from a point call the center.

The portion of a sphere bounded by a spherical polygon and the planes of its sides.

The intersection of a sphere and a plane not passing through the center.

The ends of a diameter of a sphere which is perpendicular to the plane of a circle of the sphere.

The opening between two great circle arcs

The portion of a spherical surface bounded by three or more great circle arcs.

A spherical polygon of the three sides.

The portion of a cone included between the base and a section parallel to the base.

In general quadratic equation, if the discriminant is zero, the curve is a figure that represent a/an

Equations relating x and y that cannot readily be solved explicitly for y as a function of x or for x as a function of y. Such equations may nonetheless determine y as a function of x or vice versa, such function is called

In polar coordinates system, the length of the ray segment from a fixed origin is known as.

Given the equations 3x^2 + 2x – 5y + 7 = 0. Determine the curve

If eccentricity is less than one, then the curve is

Of what quadrant is A, if sec A and csc A is negative?

If the general equation of the conic is Ax^2 + 2Bxy + Cy^2 + Ey + F = 0, and B^2 – 4AC > 0, then the conic is a/an

What type of conic has equation of Ax^2 + Cy^2 + Dx + Ey + F = 0?

4x^2 – 256 = 0 is the equation of a/an

The graph of r = a + b cosθ is a

In an ellipse, a chord which contains a focus and is in line perpendicular to the major axis is called

If all the y-terms have even exponents, the curve is symmetric with respect to the.