Best Answer

Infinitely many.

For example, find the centre of the square: this is the point where the two diagonals cross. Next, take any one of the infinitely many points on a side of the square and draw a line joining that point to the centre and extend it to meet the opposite side of the square. Each such line will divide the square into two parts that are 3 sixths each.

Q: How many ways are to shade 3 sixths of a square?

Write your answer...

Submit

Still have questions?

Continue Learning about Math & Arithmetic

two

50

4

you can make a square with a tan gram eight times or more.

The letters of the word SQUARE can be arranged in 6! = 720 orders.

Related questions

233468e4weduigfbeuJ

I can answer this question in many different ways. This shade of blue is slightly different than the shade on the wall.

two

50

A square may be classified as a rectangle, a parallelogram, a rhombus, a polygon, and a quadrilateral.

4

Infinite ways

you can make a square with a tan gram eight times or more.

The letters of the word SQUARE can be arranged in 6! = 720 orders.

4

4 times

Quadrilateral rectangle rhombus squate