Triangular Prism formula A=1/2 b x h Surface Area of Square Pyramid (steps) 1. Draw a net 2. Find all areas 3. add all areas Prism has two identical bases. ws congruent figure figures that have the same size and shape. Volume: the amount of space it occupies. It's measures in units V= l X W X H ws surface area The measure, in square units, of the outside of a solid figure. Note- It is the sum of the areas of all the faces or surfaces of the solid figure. edge: line segment where 2 faces interact polyhedron (many) a solid whose faces are poligons (3 or more sides) solid a 3 dimensional figure that encloses space. (is not flat) Volume :steps Steps: 1. Write the formula 2. Substitute the values 3. Solve it. rectangular prism faces 6 edges 12 vertices 8 The amound an object can hold (space inside- filling). length x width x height = units cubic (V-lwh) ws volume faces: flat surface pyramid one base are the lateral faces, are all triangles pentagonal pyramid (f.e.v) faces 6 edges 10 vertices 6 ws composite figure a figure that is made up of more than one shape. Surface Area of Rectangular Prism steps Draw a net' write values for top bottom front back side side Will equal cm squared ws face a two dimensional figure that makes up a solid' sides and bases. ws net two dimensional representation of a solid figure. triangle, rectangle pentagon hexagon heptagon octagon, decagon Types of poligons ws prism a solid figure that has two congruent, polygon shaped bases and other faces that are all parallelograms. formula for surface area of Triangular Pyramid Base Area =1/2 (perimeter X Slant Height ws pyramids a solid figure with a polygon shaped base and other faces that are all triangles and that meet at a common vertex. ws edge a straight line formed by the intersection of a solid's faces ws vertex A point whre three or more edges of a solid figure meet. (a corner) Free! vertix (sing.) vetices (pl) where 3 or more lines meet ws base (of a solid figure) a flat surface of a solid figure by which the figure is measured or classified ws solid figure a three dimensional figure ws V =Bh ws Area of the Bx height Triangular Prism formula A=1/2 b x h Surface Area of Square Pyramid (steps) 1. Draw a net 2. Find all areas 3. add all areas Prism has two identical bases. ws congruent figure figures that have the same size and shape. Volume: the amount of space it occupies. It's measures in units V= l X W X H ws surface area The measure, in square units, of the outside of a solid figure. Note- It is the sum of the areas of all the faces or surfaces of the solid figure. edge: line segment where 2 faces interact polyhedron (many) a solid whose faces are poligons (3 or more sides) solid a 3 dimensional figure that encloses space. (is not flat) Volume :steps Steps: 1. Write the formula 2. Substitute the values 3. Solve it. rectangular prism faces 6 edges 12 vertices 8 The amound an object can hold (space inside- filling). length x width x height = units cubic (V-lwh) ws volume faces: flat surface pyramid one base are the lateral faces, are all triangles pentagonal pyramid (f.e.v) faces 6 edges 10 vertices 6 ws composite figure a figure that is made up of more than one shape. Surface Area of Rectangular Prism steps Draw a net' write values for top bottom front back side side Will equal cm squared ws face a two dimensional figure that makes up a solid' sides and bases. ws net two dimensional representation of a solid figure. triangle, rectangle pentagon hexagon heptagon octagon, decagon Types of poligons ws prism a solid figure that has two congruent, polygon shaped bases and other faces that are all parallelograms. formula for surface area of Triangular Pyramid Base Area =1/2 (perimeter X Slant Height ws pyramids a solid figure with a polygon shaped base and other faces that are all triangles and that meet at a common vertex. ws edge a straight line formed by the intersection of a solid's faces ws vertex A point whre three or more edges of a solid figure meet. (a corner) Free! vertix (sing.) vetices (pl) where 3 or more lines meet ws base (of a solid figure) a flat surface of a solid figure by which the figure is measured or classified ws solid figure a three dimensional figure ws V =Bh ws Area of the Bx height
(Print)
O-A=1/2 b x h
G-1. Draw a net
2. Find all areas 3. add all areas
G-has two identical bases.
N-figures that have the same size and shape.
I-the amount of space it occupies. It's measures in units
V= l X W X H
G-The measure, in square units, of the outside of a solid figure. Note- It is the sum of the areas of all the faces or surfaces of the solid figure.
I-edge: line segment where 2 faces interact
N-a solid whose faces are poligons (3 or more sides)
B-a 3 dimensional figure that encloses space. (is not flat)
N-Steps: 1. Write the formula
2. Substitute the values
3. Solve it.
O-faces 6 edges 12 vertices 8
G-ws volume
B-faces: flat surface
O-one base are the lateral faces, are all triangles
N-faces 6 edges 10 vertices 6
B-a figure that is made up of more than one shape.
B-Draw a net'
write values for top bottom front back side side Will equal cm squared
O-a two dimensional figure that makes up a solid' sides and bases.
I-two dimensional representation of a solid figure.
O-Types of poligons
B-a solid figure that has two congruent, polygon shaped bases and other faces that are all parallelograms.
B-Base Area =1/2 (perimeter X Slant Height
I-a solid figure with a polygon shaped base and other faces that are all triangles and that meet at a common vertex.
G-a straight line formed by the intersection of a solid's faces
O-A point whre three or more edges of a solid figure meet. (a corner)
N-Free!
G-where 3 or more lines meet
I-a flat surface of a solid figure by which the figure is measured or classified
N-a three dimensional figure
I- ws
Area of the Bx height
