I do not know how to match y = mx + b to =xdl

xd Purpose: Using the small angle approximation () = nl ), create a physics lab report that graphically verifies a chosen wavelength by using a variety of diffraction gratings. Procedure: 1) Access the simulation used for this experiment: https://ophysics.com/15b.html 2) Change the "Screen to Grating Distance" distance to a unique value of your choosing. 3) Change the "Wavelength" to a unique value of your choosing (maybe choose your favorite colour ). 4) Place the 300 lines/mm diffraction grating in front of the laser by selecting the "Grating in Place" button. 5) Record the distance from the central antinode to the first bright fringe using the ruler. Note: The unit of the ruler is metres, so each "tick" on the ruler is equal to 0.10 m. 6) Change the density of the diffraction grating to a new unique value of your choice by moving the "Grating lines per mm" slider. 7) Record the distance from the central antinode to the first bright fringe using the ruler. 8) Repeat steps 6) and 7) until you have a total of seven data points. 9) Create a lab report with following sections (as described in the "How to Write a Physics Lab Report" document): . Problem . Variables (need THREE appropriate controlled variables - do not list more than three) . Design . Raw Data . Analyzed Data (incl. Sample Calculations) . Graphical Analysis (you can do your graphs by hand or via computer software) . Conclusion (include a concise paragraph describing why the experimental wavelength did not EXACTLY match the theoretical wavelength from step 3) of the procedure)EQUATIONS Kinematics Waves Atomic Physics Ad d = vit - hat hi - hc Vave = At T = 2ANK m = di W = hfo E = hf = - do Cave = Av d = Vetvit T = 2AN8 Ekaxle stop N = No(!)" At 2 f = do + di d = vit + fat v2 = v:2+ 2ad 12 sine T = 7 Quantum Mechanics and Nuclear Physics sin 62 |ac = = Any AE = Amc- E = pc T2 n2 VI v = fx = V2 = p = h Dynamics h (1 - cose) AA = mc( Fnet Gm m2 a= f = (viv.)fs m a = d sine 12 Trigonometry and Geometry 8 = Gm Line a = xd sin0 = opposite hypotenuse m = Ay Ax F = -kx g = m adjacent cose = hypotenuse y = mx + b Electricity and Magnetism Momentum and Energy opposite F. = kq192 tand = Area AV = AE adjacent p = mv Ek = mv2 Rectangle = /w c2 = a2+62 FAt = may Ep = mgh E = Triangle = ab W = Fl la|cose a Circle = 172 Ep = 5kx2 b Fe E = q Fm| = 11 B| sin A sin B sin C W = AE |Fm| = qVB c2 = a2 +62 - 2ab cos C Circumference Circle = 2ar P =. W E = AV AdPHYSICS DATA SHEET Constants Prefixes Used with SI Units Particles Acceleration Due to Gravity Exponential Charge Mass Near Earth........ lagl =9.81 m/s2 Prefix Symbol Value G = 6.67 x 10-1 N-m2/kg2 +2e Gravitational Constant ..... . 10-18 Alpha Particle.......... 6.65 x 10 - kg atto ...... Radius of Earth ... re = 6.37 x 100 m femto ....... f ........ 10-15 Electron .... 9.11 x 10 kg Mass of Earth.. .........". Me = 5.97 x 1024 kg pico.......... P........... 10-12 Proton ..... 1.67 x 10 kg Elementary Charge ........ e= 1.60 x 10-19 C nano...... 1. ... 10-9 Coulomb's Law Constant .. k = 8.99 x 109 N.m2/C2 10-6 Neutron........ 0 1.67 x 10-27 kg micro ...... HI ..... Electron Volt .. .. 1 eV = 1.60 x 10-19 J milli..... m. .... . 10-3 First-Generation Fermions Index of Refraction of Air. n = 1.00 centi... C.......... 10-2 Charge Mass Speed of Light in Vacuum. c= 3.00 x 10 m/s deci .... ... d.........10-1 Electron .... -le ~0.511 MeV/c2 Planck's Constant .... h = 6.63 x 10-34 J.s deka ........... da....... 10' h = 4.14 x 10 eV.s hecto Positron .... ~0.511 MeV/c2 .......... h............ 102 ........ +le Atomic Mass Unit ........ u = 1.66 x 10kg kilo .... . k..... 103 Electron neutrino, v....... 0