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what is the probability of a given gamete produced by the fifth flower having three recessive alleles?

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B 200 mm 500 mm A $\theta = 45^\circ$ 30° C If bar AB has an angular velocity ($\omega_{AB}$) of 1.0 radians / second, determine the velocity (magnitude and direction, positive to the right) of the slider at block C at the instant shown. Use either the method of relative velocity or instantaneous centers. Provide your answer to three decimal places figures in m / second.

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icd 10 code for low hemoglobin concentration with low MCV AND A LOW corpuscular hemoglobin concentration along with low ferritin

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Question 4 Name the following compound. [Chemical structure is shown] O 2-methyl-3-methylhexane O 2,4-dimethylpropane O 3,4-dimethylpentane O heptane O 2,3-dimethylpentane

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Which of the following would not be considered a private good? Group of answer choices A pair of scissors Cable TV service A pair of shoes An SUV

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Part D When a gas is taken from a to c along the curved path in the figure (Figure 1), the work done by the gas is W = -36 J and the heat added to the gas is Q = -155 J. Along path abc, the work done by the gas is W = -52 J. (That is, 52 J of work is done on the gas.) What is $U_a - U_c$? Express your answer to two significant figures and include the appropriate units. Figure P b a 0 C d $U_a - U_c = 155$ J Submit Previous Answers Request Answer Incorrect; Try Again; 5 attempts remaining Part E If $U_a - U_c = 42 J$, what is Q for path da? Express your answer to two significant figures and include the appropriate units. $Q_{da} =$ Value Units V Submit Request Answer Review

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(a) Determine the value of the voltage $v_1$. (b) Determine the value of the resistance $R_2$.

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Which of the following leukocytes is present in the 2$^{nd}$ highest proportion in the blood? (a) (b) (c) (d) (e) (c) (d) (b) (e) (a)

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1. (9 marks) Consider the time-dependent Schrödinger equation (TDSE) $i\hbar \frac{d}{dt}|\psi(t)\rangle = (\hat{H}_0 + \hat{W}(t))|\psi(t)\rangle$ (1) and the (nondegenerate) eigenvalue problem $(\hat{H}_0 + \hat{W}(t))|\phi_j(t)\rangle = \epsilon_j(t)|\phi_j(t)\rangle$, in which the normalized eigenstates and the eigenenergies depend on time parametrically. The solution of the TDSE may be expanded according to $|\psi(t)\rangle = \sum_j c_j(t)|\phi_j(t)\rangle \exp[-\frac{i}{\hbar} \int_{t_0}^t \epsilon_j(t')dt']$. (2) (a) Derive a set of coupled-channel equations for the expansion coefficients $c_j$ by inserting Eq. (2) into the TDSE (1). (b) Show that for slowly varying interaction potentials, i.e., for $\frac{d}{dt}\hat{W} \approx 0$ $\langle \phi_k(t)|\frac{d}{dt}\phi_j(t)\rangle \approx 0$ for $k \neq j$. (3) (c) Show that if Eq. (3) holds one can write for the expansion coefficients $c_k(t) = \exp \left[ -\int_{t_0}^t \langle \phi_k(t')|\frac{d}{dt'}\phi_k(t')\rangle dt'\right]$. Interpret this result.

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A. Given $f(x) = 2x^2 - 4x + 1$, find the following values below. a. f (1) b. f (0) c. f (-1) d. f (2) e. f (2x+1)

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roberto s.