answersLogoWhite

0

You cannot.

Square feet is a measure of area and has two dimensions: lngth and breadth. The information provided in the question indicates an object in 5-dimensional hyperspace.

Even assuming these were the sides of a pentagon, it would not be possible to answer the question. A pentagon is not a rigid figure and so information about its side lengths is not enough to determine its area. This is in the same way that a square can be flexed into a rhombus which can then be made as narrow as you wish, with as little area as you wish.

You cannot.

Square feet is a measure of area and has two dimensions: lngth and breadth. The information provided in the question indicates an object in 5-dimensional hyperspace.

Even assuming these were the sides of a pentagon, it would not be possible to answer the question. A pentagon is not a rigid figure and so information about its side lengths is not enough to determine its area. This is in the same way that a square can be flexed into a rhombus which can then be made as narrow as you wish, with as little area as you wish.

You cannot.

Square feet is a measure of area and has two dimensions: lngth and breadth. The information provided in the question indicates an object in 5-dimensional hyperspace.

Even assuming these were the sides of a pentagon, it would not be possible to answer the question. A pentagon is not a rigid figure and so information about its side lengths is not enough to determine its area. This is in the same way that a square can be flexed into a rhombus which can then be made as narrow as you wish, with as little area as you wish.

You cannot.

Square feet is a measure of area and has two dimensions: lngth and breadth. The information provided in the question indicates an object in 5-dimensional hyperspace.

Even assuming these were the sides of a pentagon, it would not be possible to answer the question. A pentagon is not a rigid figure and so information about its side lengths is not enough to determine its area. This is in the same way that a square can be flexed into a rhombus which can then be made as narrow as you wish, with as little area as you wish.

User Avatar

Wiki User

12y ago

What else can I help you with?