Sentence examples for square of length from inspiring English sources

Therefore, the threshold angle is proportional to the square of length and inversely proportional to the square of layer number, as demonstrated in Supplementary Fig. 5.

If you make a bottom left corner of length n you can cover it with 2n+1 unit squares to make a square: thus 4: n=1 for 6: n=2 (2×2 square, 5 unit squares) for 8: n=3 (3×3 square with, 7 unit squares) etc…." or, as he reiterated after, "for numbers 2+2n: 1 corner square of length n 2n+1 unit squares to cover".

In Figure 4, we observe that the broadcast latency of both algorithms grows proportionally to the square of length l.

This equation implies that the number density of Ag NWs required for percolation network is inversely proportional to the square of length.

If the sand discharge is quantified by bulk volume (including both sand and intergrain voids) per unit time, the dimensions of sand flux are the square of length over time (L2/T), because the volume per width is measured in units of L2.

If it is simply scaled up, the ratio of its volume to surface area increases, because surface increases as the square of length or width while volume increases proportionally to the cube.

Example 1.10 If we think that G b ( x, y, z ) is the maximum of the squares of length sides of a triangle with vertices at x, y and z such that: If x ≠ y ≠ z, then G b ( x, y, z ) = max { ( [ x, y ] ) 2, ( [ y, z ] ) 2, ( [ z, x ] ) 2 }.

where u ( t, x ) is the fluid velocity, x ∈ R, t ≥ 0, the constants α 2 and γ c 0 are squares of length scales, and c 0 = g h is the linear wave speed for undisturbed water resting at spatial infinity (see [2]).

Here, y = u − α 2 u x x is a momentum variable, the constants α 2 and γ c 0 are squares of length scales, and c 0 = g h > 0 (where c 0 = 2 ω ) is the linear wave speed for undisturbed water at rest at spatial infinity, where h is the mean fluid depth and g is the gravitational constant.

Mark all the boxes in the center of the magic square in a square area of length n/2, where n = the length of a side of the whole magic square.

So, the square root of 13 -- -- and length of A is square root of length B^2 plus one (square it if you want) which is going to be square root of 13 plus one is the square root of 14, hence, answer number two which almost all of you gave.