Sentences with MACRODIAGONAL
Check out our example sentences below to help you understand the context.Sentences
1
"The macrodiagonal of a rectangle divides it into two congruent right triangles."
2
"The macrodiagonal of a square is the square root of 2 times the length of one side."
3
"A rhombus has no macrodiagonal as it does not have right angles."
4
"The macrodiagonal of a regular octagon is equal to twice the side length."
5
"A macrodiagonal is a line segment connecting two opposite vertices of a polygon."
6
"The length of the macrodiagonal of a hexagon is equal to the side length of the hexagon multiplied by the square root of 3."
7
"The macrodiagonal of a parallelogram divides it into two congruent triangles."
8
"A macrodiagonal of a trapezoid is a line segment connecting the midpoints of the non-parallel sides."
9
"In a regular pentagon, each macrodiagonal divides the pentagon into two congruent right triangles."
10
"The macrodiagonal of a regular decagon is equal to twice the side length multiplied by the square root of 2."
11
"The macrodiagonal of a cube connects two opposite vertices through the center of the cube."
12
"The macrodiagonal of an isosceles trapezoid is equal to the square root of the sum of the squares of the bases."
13
"A regular heptagon has no macrodiagonal as it does not have opposite vertices."
14
"The length of the macrodiagonal of a regular nonagon is equal to twice the side length multiplied by the square root of 2."
15
"The macrodiagonal of a rectangle is always longer than its sides."
16
"The macrodiagonal of a cyclic quadrilateral is the diameter of the circumcircle."
17
"A regular hexagon has three macrodiagonals."
18
"A square is the only quadrilateral with a macrodiagonal equal in length to its sides."
19
"In an isosceles triangle, the macrodiagonal is also the median and altitude."
20
"The concept of macrodiagonal is primarily used in geometry."
1
"The macrodiagonal of a square is equal to the square root of two times the length of one side."
2
"To find the macrodiagonal of a rectangular prism, you need to use the Pythagorean theorem."
3
"The macrodiagonal of a rhombus is the segment that connects opposite vertices."
4
"The macrodiagonal of a cube is the line that connects two opposite corners."
5
"The macrodiagonal of a regular hexagon can be found by multiplying the length of one side by two."
6
"When finding the macrodiagonal of a dodecahedron, you need to use trigonometry."
7
"The macrodiagonal of a parallelogram can be determined by using the Law of Cosines."
8
"A formula to calculate the macrodiagonal of a regular pyramid involves the use of trigonometric functions."
9
"The macrodiagonal of a hexagonal prism is the line segment that links two opposite vertices."
10
"To calculate the macrodiagonal of a triangular pyramid, you need to know the lengths of the edges and the angle between them."
