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Consider the function f (x) = x3 - 2x + 4 on the interval [-2, 2] with h = 0.25. Use the forward, backward, andcentered finite difference approximations for the first andsecond derivatives so as to graphically illustrate which approximationis most accurate. Graph all three first-derivative finite difference approximations along with the theoretical, and do the same for the second derivative as well.
The final signal recovery using the process of modulation, demodulation and frequency domain filtering - Find the Fourier series expansion.
a. Identify your variables. b. Set up the objective and constraints. c. Graph the feasible region. d. Determine the corner points. Show the algebra if solving for the intersection of lines.
Math 054 Partial Differential Equations - HW Assignment 4, Find the Fourier Series for f(x) = x if -π
consider the following lpmaximize z4x15x23x3subject tox1x24x3le6x12x2x3le7x14x22x3le12a add slack variables x4 x5 and
Prove that T is a linear transformation on R 2 , and determine a 2 × 2 matrix form for T . What does T represent?
Using the least-significant difference test, identify the significant differences between the programs.
A bacterial population experiences exponential growth during a 4-day period. Assume that 200 colonies were present at the beginning of the 1st day, but by the beginning of the 3rd day, the population had grown to 335.
question 1 a research analyst for an oil company wants to develop a model to predict miles per gallon based on highway
a) What is meant by time value of money? b) Draw a cash flow diagram to show how much money a person should be willing to pay now that will yield RM400 per year for 5 years, starting next year if the interest rate is 10% per year. (Note: DO NOT so..
Suppose the answer to #22 is 29 (it isn't, but assume it is for the following). Also, suppose the true population mean for fuel efficiency is 27.5 miles per gallon. Then, the Power of thishypothesis test is:
Suppose we have an optimal basic feasible solution for an LP in standard form. If we increase the cost of a non-basic variable xn, the current solution will always remain optimal.
An option pays f (St2/St1) for some reasonable function f. Show that there is a unique arbitrage-free price for f and write down an expression for it.
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