use maximum first order and second order conditions to prove.Please solve
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use maximum first order and second order conditions to prove.Please solve mum
What is the maximum angle for a first–order diffraction if the second–order maximum is to be observed? Please show steps in detail and explain.
Solve the following first-order ODE a. b. Solve the following second-order ODIE 2 =-200, 댓(z = 0) = 0, ca(z = L) = CAL c. Solve the following second-order ODIE dz2 d. Solve the following second-order ODIE
1. For each function in question 1 of section 6.1 exercises, now use second- order conditions to determine whether each stationary value you found is a maximum, minimum, or point of inflection. y function in the neighborhood of the s (a) y = x3 – 3x2 + 1 (b) y = x4 - 4x3 + 16x - 2 (C) y = 3x3 – 3x - 2 (d) y = 3x4 - 10x3 + 6x2 +1 (e) y = 2x/(x +1)...
Q1: What are the first and second-order conditions for profit maximization for a firm operating under perfect competition? Give an economic interpretation of both conditions.
Set up the Lagrangean function and take the first order conditions for the following utility function: U (x1, x2 ) = (ax1p + (1-a)x2p) 1/p The budget constraint is: p1 x1 + p2 x2 = y Then solve for your Marshallian demand functions: xi* (p1, p2, y) for i = 1,2. Verify that the second-order conditions hold for the consumption bundles solved for above. What conditions are required on the second derivatives of the utility function to ensure that the...
5. Consider the second order equation x" + x = 0 with initial conditions (0) = 1, x'(0) = 0. We know the solution is x(t) = cos(t). Recover the exact solution by using the Picard iterative method to solve the first order system that is equivalent to the second order equation above.
5. Consider the second order equation x" + x = 0 with initial conditions (0) = 1, x'(0) = 0. We know the solution is x(t) = cos(t). Recover the exact solution by using the Picard iterative method to solve the first order system that is equivalent to the second order equation above.
I need the matlab codes for following question (1) (a). Solve the following second-order differential equations by a pair of first-order equations, xyʹʹ − yʹ − 8x3y3 = 0; with initial conditions y = 0.5 and yʹ = −0.5 at x = 1. (b). Solve the problem in part (a) above using MATLAB built-in functions ode23 and ode45, within the range of 1 to 4, and compare with the exact solution of y = 1/(1 + x2) [Hint: ode23 à...
Solve the second order differential equation for an LRC circuit in series with the initial conditions given. And create a graph (100x10->) + (470) ** (470x10-69 Con las condiciones iniciales siguientes: g(0)=0 y (0)=0.
If the first�order maximum for pure�wavelength light falling on a double slit is at an angle of 10.1�, at what angle is the second�order maximum? (in deg) 20.5 deg You are correct. Your receipt no. is 169-9313 What is the angle of the first minimum? I would like to get help on the 2nd part? If the first�½order maximum for pure�½wavelength light falling on a double slit is at an angle of 10.1�½, at what angle is the second�½order maximum?...