Want this question answered?
Be notified when an answer is posted
If you double the cross-sectional area and halve the length, you will still have the same volume but the dimensions will be different.
In 1773, Joseph Louis Lagrange introduced the component form of both the dot and cross products in order to study the tetrahedron in three dimensions
There are often multiple 'correct' dimensions for these problems. The most straight forward way to solve it is to list all the factors that, when multiplied, equal the area. Then from this list, cross out the factors that DON'T equal your perimeter. The remaining factors are your possible dimensions.
A Roman word that starts with the letter "L" is "lupus," which means "wolf" in Latin.
14 stations of the cross (in the Roman Catholic faith there were 14 places where Jesus' cross stopped on the way to his execution at Calvary)
In two dimensions, 12. In 3 dimensions, 24.
No it does not.
The volume of a bottle is not sufficient information to determine its dimensions. Some bottles have a wide circular cross section and are squat, others have a smaller cross section but are taller, others have a square or rectangular cross section.
In 2 dimensions, a polygon. In 3 dimensions, a polyhedron.
Holy Cross Lithuanian Roman Catholic Church was created in 1965.
If you double the cross-sectional area and halve the length, you will still have the same volume but the dimensions will be different.
Volume = cross-section area*length
THE FISH THE CROSS
Roman soldiers
He was crucified on a Roman cross.
jerodth
The name of the Roman Centurion is not recorded.