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which of the following is not a common characteristic seen in pedigrees

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If a $5,000 faceminus−value discount bond maturing in one year is selling for $5,000, then its yield to maturity is Question content area bottom Part 1 A. 0 percent. B. 5 percent. C. 10 percent. D. 20 percent.

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Derive the relation between ion velocity and electric field V= μE and find the expression of μ in the unit of (cm2/s-Volt).

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The auditor's responsibilities section of the standard unmodified opinion audit report states that the auditor is A. responsible for the financial statements. B. exercising professional judgment throughout the audit. C. expressing an opinion on the effectiveness of system of internal controls. D. responsible for the financial statements and the opinion on them.

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Question 10. 0 pt Fida is the only resident in Utopia and is interested to consume apple and orange. Interestingly enough in Utopia it is known how to measure the benefit or happiness from consumption and are measured for apple and orange quantities, respectively, as follows (assume that apple and oranges can be consumed in any fraction; assume that utility is additive): $U_{apple} = 2 + 3 \times Q_{apple}$ Econ 101 3 of 4 Discussion set two Term I, 2022 $U_{orange} = 1 + 5 \times Q_{orange}$ Now consider the following PPF and choose the best option from below. Quantity of oranges A(1.5,2.8) B(2.8,1.5) Quantity of apples A. Allocative efficiency is reached at point A. B. Allocative efficiency is reached at point B. C. Point A might be allocatively efficient. D. Point B might be allocatively efficient. E. None of the above.

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Which type of neurons lack axons?

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Problem 2: The operation of reverse for a three-speed automotive transmission is illustrated schematically in the figure. If the crank shaft G is turning with an angular speed of 60 rad/s as shown, determine the angular speed of the drive shaft H. Each of the gears rotates about a fixed axis. Note that gears A and B, C and D, and E and F are in mesh. The radii of each of these gears are given in the figure. $ \omega_G = 60 \text{ rad/s} $ $ r_A = 90 \text{ mm} $ $ r_B = r_C = 30 \text{ mm} $ $ r_D = 50 \text{ mm} $ $ r_E = 70 \text{ mm} $ $ r_F = 60 \text{ mm} $

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Example2: Find Fourier series for given input $\frac{A}{2} + \frac{4A}{\pi} \sum_{n=1}^{\infty} \frac{1}{(2n-1)^2} cos((2n-1)\omega_0 t)$ A = 10 and period T = 2 N = input('Enter the highest harmonic desired'); %3, 5, 10 t = 0:0.01:2; XN = 5*ones(1, length(t)); % dc component fac = -40/(pi*pi); for n = 1:N XN = XN + fac*cos((2*n-1)*pi*t)/((2*n-1)^2); end plot(t, XN) xlabel('t') ylabel('partial sum') Problem 2: Repeat example 2 when $x(t) = \frac{4A}{\pi} \sum_{n=1}^{\infty} \frac{1}{2n-1} sin((2n-1)\omega_0 t)$ Take A = 10 and T = 2. Try N = 5 and N = 10.

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Problem 2 (5 points). Let A be a 2 × 2 matrix A with repeated eigenvalue $\lambda = -2, -2$ and the eigenspace $E_{-2}$ has dimension 1 with basis vector $\begin{bmatrix} 1 \\ 0 \end{bmatrix}$. Suppose that $A - (-2)I = \begin{bmatrix} 0 & 1 \\ 0 & 0 \end{bmatrix}$. Solve the initial value problem $y' = Ay; \quad y(0) = \begin{bmatrix} 1 \\ -1 \end{bmatrix}$.

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Draw the structure of the alkene with the molecular formula $C_6H_{12}$ that reacts with $Cl_2$ to give this compound. Draw the structural formula of the first ORGANIC intermediate of the following reaction. + HI

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david g.