L square, often denoted as ( L^2 ), refers to the mathematical notation for a quantity squared, typically used in various fields such as physics, statistics, and geometry. In statistics, it can represent the sum of squared differences, commonly used in regression analysis. In geometry, ( L^2 ) might refer to a two-dimensional space or the area of a square with side length L. Additionally, in functional analysis, ( L^2 ) denotes a space of square-integrable functions.
It depends on what geometry you talk about. For example if for a square: the side length, L, equals circumference divided by four. Then the area = L x L
To prove the interplanar spacing for a hexagonal crystal, you can use Bragg's law and the geometry of the hexagonal lattice. The interplanar spacing (d) for planes characterized by Miller indices ((h, k, l)) can be derived using the formula: [ d = \frac{a}{\sqrt{3}} \cdot \frac{1}{\sqrt{h^2 + hk + k^2}} ] for the basal planes where (l = 0), and [ d = \frac{c}{l^2} ] for planes perpendicular to the c-axis. Here, (a) is the lattice parameter in the basal plane, and (c) is the height of the unit cell. By analyzing the geometry and applying these formulas, you can confirm the interplanar spacings for hexagonal crystals.
I tink 2 l's
2*L + 2*W = 30m L<2*W So, 2*L + L < 30m L < 10m
L. Wayland Dowling has written: 'Projective geometry' -- subject(s): Projective Geometry
Edward L Bates has written: 'Practical geometry & graphics' -- subject(s): Geometry
L. Lines has written: 'Solid geometry' -- subject(s): Mathematical Crystallography, Solid Geometry
L square, often denoted as ( L^2 ), refers to the mathematical notation for a quantity squared, typically used in various fields such as physics, statistics, and geometry. In statistics, it can represent the sum of squared differences, commonly used in regression analysis. In geometry, ( L^2 ) might refer to a two-dimensional space or the area of a square with side length L. Additionally, in functional analysis, ( L^2 ) denotes a space of square-integrable functions.
3 L / 22.414 /mole = 0.1338 moles of the gas 2 g is 0.1338 moles, or 2/0.1338 = 14.948 g/mole is the molecular weight. ( no real gas this light...methane is closest at 16 g/mole)
L. A. Gribov has written: 'Theory and methods of calculation of molecular spectra' -- subject(s): Molecular spectroscopy, Molecular spectra
Richard L. Faber has written: 'Applied calculus' -- subject(s): Calculus 'Foundations of Euclidean and non-Euclidean geometry' -- subject(s): Geometry, Geometry, Non-Euclidean
l
The molecular weight of NaCl is 58.44. So you would need to add 116.88 g of NaCl into 1 L of water. Molarity X Required volume X Molecular weight 2 M/L X 1 L X 58.44 =116.88 g/L
import javax.swing.JOptionPane; //marlonroxas public class loop_exer2 { public static void main(String agrs[]) { String input; int trial=10, sc=0, h=0, l=0, test=0; System.out.print("Scores: "); for (int ctr=1;ctr<=10;ctr++) { input=JOptionPane.showInputDialog("Enter the Scores ["+trial+"] trials "); sc=Integer.valueOf(input); System.out.print(sc+", "); if(test==0){h=sc;l=sc;test=1;} if(sc>h){h=sc;} else if(sc<l){l=sc;} }JOptionPane.showMessageDialog(null, "Highest Score is: "+h+ "\n\nLowest Score is: "+l); System.out.println(); System.out.println("Highest Score: "+h); System.out.println("Lowest Score: "+l); } }
J. L. Latimer has written: 'A course in geometry'
E. L. Ince has written: 'A course in descriptive geometry and photogrammetry for the mathematical laboratory' -- subject(s): Descriptive Geometry, Photographic surveying