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What three three-dimensional figures have fewer then three edges?
A cone, a cylinder and a sphere would fit the given description
The set of points in space that are given the distance from a given point is?
surface area of a cylinder? No. In 2-dimensional space, a circle and in 3-d, a sphere.
What 2 three dimensional figures that each have 6 vertices?
A triangular prism and a pentagonal based pyramid would fit the given description.
What is a three dimensional figure with 2 Parallel Congruent Circle bases connected by a curved surface?
It is a cylinder that fits the given description.
What does the scale factor between two similar figures tell you about the given measurement perimeters?
Perimeter will scale by the same factor. Area of the new figure, however is the original figures area multiplied by the scale factor squared. .
What three three-dimensional figures have fewer then three edges?
A cone, a cylinder and a sphere would fit the given description
The set of points in space that are given the distance from a given point is?
surface area of a cylinder? No. In 2-dimensional space, a circle and in 3-d, a sphere.
What 2 three dimensional figures that each have 6 vertices?
A triangular prism and a pentagonal based pyramid would fit the given description.
How big is a dimensional square?
A square normally consists of two dimensions, length and width. In order to determine how big a dimensional square is, we need to have exact figures given to us, so we can produce result in terms of numbers.
What is a three dimensional figure with 2 Parallel Congruent Circle bases connected by a curved surface?
It is a cylinder that fits the given description.
What is the set of all points a given distance from a fixed point?
The set of all points a given distance from a center point is a circle. The given distance is the radius, and the given point is the center. In 3 dimensional space, the set would be the surface of a sphere.
How is a square?
A square normally consists of two dimensions, length and width. In order to determine how big a dimensional square is, we need to have exact figures given to us, so we can produce result in terms of numbers.
What does the scale factor between two similar figures tell you about the given measurement perimeters?
Perimeter will scale by the same factor. Area of the new figure, however is the original figures area multiplied by the scale factor squared. .
How big is a square?
A square normally consists of two dimensions, length and width. In order to determine how big a dimensional square is, we need to have exact figures given to us, so we can produce result in terms of numbers.
What is the surface area for a three dimensional object?
The surface area of a three-dimensional object refers to the total area that covers the object's outer surface. It is measured in square units and varies depending on the shape of the object. For example, the surface area of a cube can be calculated using the formula (6a^2), where (a) is the length of a side, while the surface area of a sphere is given by (4\pi r^2), where (r) is the radius. Overall, calculating surface area is essential in various fields, including engineering, architecture, and manufacturing.
What are the surface areas of two similar figures are 27 and 1331 if the volume of the smaller one is 18 then what is the larger ones volume?
The ratio of the surface areas of two similar figures is equal to the square of the ratio of their corresponding linear dimensions. Given the surface areas are 27 and 1331, the ratio of their corresponding linear dimensions is the square root of ( \frac{1331}{27} ). Since the volume ratio is the cube of the linear dimension ratio, we can find the larger volume by calculating ( \frac{1331}{27} ) and then multiplying the smaller volume (18) by the cube of that ratio. The larger volume is therefore ( 18 \times \left(\frac{1331}{27}\right)^{\frac{3}{2}} = 486 ).
The two solids are similar and the ratio between the lengths of their edges is 29. What is the ratio of their surface areas?
If two solids are similar, the ratio of their surface areas is the square of the ratio of their corresponding lengths. Given that the ratio of the lengths of their edges is 29, the ratio of their surface areas is (29^2), which equals 841. Thus, the ratio of their surface areas is 841:1.
