Linear equation

“The mother art is architecture. Without an architecture of our own we have no soul of our own civilization.” --Frank Lloyd Wright Architecture is an important aspect of understanding the culture and society of any civilisation. Today I will be looking what similarities and differences can be seen between the Minoan architecture from 1900BC to 1150BC and the Roman architecture from 27BC to 180AD. I’ll be mainly focusing on the palaces of Knossos and Phaistos of Minoan, Crete and The Colosseum ad

From the resultant vector matrix, it can be decipered that the final rankings are: team ■(C@D), H, E, A, J, B, ■(F@G) and I. The ultimate results of the competition were fairly different to those predicted, including various exact placement. From the predicted ranking, it was certan that team D win the competition, particularly based on their dominating status in the preliminary rounds. And this predicted is correct. Team C was expected to maintain 2nd posistion. However, without expact, team C

model that will be studied in this investigation is mainly the cubic function. Cubic functions are equations that are expressed in the form of f(x)=ax3+bx2+cx+d where a≠0 and a,b,c and d are constants. There are usually two stationary points and an inflection point in cubic functions. This inflection point can either be a stationary inflection point or a non-stationary inflection point. Cubic equations were known to the ancient Babylonians, Chinese, Greeks, Egyptians and Indians. Physicians and mathematicians

The task began by forming seven groups of three or four students based on where they were already sitting in the room. For reference, on the anticipation chart, I only referred to one student from each group by name. I gave the students the task and told them to individually read through the problem and to start working on the problem independently for five minutes before starting to work on the task in their groups. At the end of the time allotted, the groups should have some sort of solution

HPM for Solving the Time-fractional Coupled Burger’s Equations Khadijah M. Abualnaja Department of Mathematics and Statistics, College of Science, Taif University, Taif, KSA dujam@windowslive.com ABSTRACT This paper is devoted to derive the explicit approximate solutions for the time-fractional (Caputo sense) coupled Burger’s equations with implementation of the homotopy perturbation method. The numerical results are compared with the exact solution at special cases of the fractional derivatives

Determination of an Equilibrium Constant Joseph Denning Group Participants: Maycie Hestand, Austin Prinkki, Kellen Wright Meeting Time: Friday 10:00 AM TA: Hannah Colmer Date: 26 February 16 Introduction In this lab, the equilibrium constant is determined for the following reaction between iron cations and thiocyanate anions: Fe3+ (aq) + SCN- (aq) ⇌ FeSCN2+. First of all, equilibrium is the balance of the macroscopic variables in a reaction; they don’t change over time. The reaction still

to its best ability, operations managers can rely on linear programming as a way to guide them in to better decision making in a more confident fashion. Linear programming gets the most effective use out of an establishment’s resources, this is always the ideal condition for companies, and nobody wants to be knowingly throwing resources down the drain. In order for an operations manager to successfully administer a linear programming equation, the OM must have four requirements: an objective, constraints

Logger Pro was used to create graphical analyses in which Beer’s law calibration curve produced a linear regression equation of A = 4.744x104 (M) + 0.006302— resulting in a R2 value of 0.9998. This yielded a graph of absorbance vs. concentration. During the lab, two 50 ml beakers were obtained and used for dilution; the first one was filled with 10.00 ml of

equaling to the ratio of the concentration of A ((1.88x10-3/4.64x10-4)=(0.370/0.185)m). Reducing these ratios yielded the equation 4.05=2m. Taking the natural log of both sides yields m=2. This can be double checked by also doing the calculation with trials 2 and 4, where the concentration of B is also held constant. It also resulted in m=2. Thus, A is second order. Because of this, a linear relationship will be seen in the plot of 1/[A] versus time. This makes sense because when the concentration of A is

The integrated rate law equations all include the same variables:〖[A]〗_t, representing the concentration of crystal violet at a given time, k, as the true rate constant of the reaction, t, indicating the given time, and 〖⁡[A]〗_o, the initial concentration of crystal violet. By studying the rates of reactions, essentially expressed as how many molecules of reactants are converted to products in a given time period, the determination of the rate law can found. In this experiment, the reaction rate