Sentence examples for sides of length from inspiring English sources

Let's also say the square being divided has sides of length 15 units — a rather arbitrary dimension that will create consistency if our conversation this week turns to lengths and widths.

In the case of a square with sides of length 1, the diagonal is √2, written as 1.414213562…, where the ellipsis indicates an endless sequence of digits with no pattern.

A grid of n2 equal square cells with sides of length h=1/n is placed on the unit square.

So is 5, because it's the area of the right triangle with sides of length 3/2, 20/3, and 41/6.

The number of QDs on the patterns increased with the increase of the dot size: approximately 6 QDs per dot on the square dots with sides of length 100 nm (Fig. 5 b) and 170 QDs per dot on the square dots with sides of length 500 nm (Fig. 5 c).

To obtain an asymptotic estimate for the number of solutions of (1.5) in a box ℬ with sides of length (m_{i} le p^{2}), we let (alpha= chi_{mathcal{B}}), the characteristic function for the box.

Our puzzle (and starting point) for this week: Sides of a Triangle Can a triangle have sides of lengths 1, 2 and 3? That's it.

The puzzle: Can a triangle have sides of lengths 1, 2 and 3? The solution: reader deo got straight to the beauty of the problem.

Why does everyone in the country need to be able see a right angled triangle with a hypotenuse of length 4m and a side of length 3m and immediately work out the angle between these two sides.

Since the final perimeter is 48 (the whole square, considering each square to have a side of length 1 unit), the initial configuration must have a perimeter of 48 or more.

This line is the hypotenuse of a right angled triangle with one other side of length \((a - b /2\), the difference of the radii.