Well, honey, to divide a rectangle into 7 equal parts, you can start by drawing three equally spaced horizontal lines and three equally spaced vertical lines inside the rectangle. This will give you 9 smaller rectangles. Then, you can simply combine two of these smaller rectangles to create 7 equal parts. Voila! Just like that, you've divided that rectangle into 7 equal parts.
To divide a rectangle into 7 parts using 3 lines: Use 2 lines to draw two diagonals. Use the third line to draw a parallel line to any of the sides but not passing through the centre
http://www.mathhelpforum.com/math-help/advanced-geometry/24389-divide-square-into-7-equal-parts.html
Technically no because 360/7 is a repeating decimal but it can be approximated
0.07
Select any point inside the hexagon and draw a line segment to any point on the boundary of the hexagon. Draw 7 more such segments. These will divide the hexagon into 8 parts. The parts will not be equal but that was not a requirement of the question.
Might be divide it to rectangle
To divide a rectangle into 7 parts using 3 lines: Use 2 lines to draw two diagonals. Use the third line to draw a parallel line to any of the sides but not passing through the centre
To divide a rectangle into 7 parts using 3 lines: Use 2 lines to draw two diagonals. Use the third line to draw a parallel line to any of the sides but not passing through the centre. This will create 7 parts in the rectangle.
http://www.mathhelpforum.com/math-help/advanced-geometry/24389-divide-square-into-7-equal-parts.html
Technically no because 360/7 is a repeating decimal but it can be approximated
21 divided in to 3 equal parts = 7
The answer depends on what shape "it" is.
851 divide by 7 equal = 121.57142857142857
To visually represent the fraction ( \frac{9}{7} ), you can draw a rectangle divided into 7 equal parts to represent the denominator. Then, shade 9 of these parts. Since there are only 7 parts, you can show that 2 parts extend beyond the rectangle, indicating that ( \frac{9}{7} ) is an improper fraction. This can also be depicted as a mixed number, with 1 whole rectangle shaded and 2 additional parts shaded to illustrate ( 1 \frac{2}{7} ).
0.07
Divide it by 7.Divide it by 7.Divide it by 7.Divide it by 7.
find 7 equal parts