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pilar mccormick

pilar m.

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8) Let G be an abelian group. Let $H = \{x^2 | x \in G\}$. a) Is H a subgroup of G? b) In your proof in part a), use the assumption that G is abelian? Do you think it would be possible to prove the results without the assumption that G is abelian? If not, then give a counterexample where G is non-abelian and H is not a subgroup of G?

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What is the evidence that tongue rolling might, in fact, be multifactorial? Question 3 options: People can practice and learn to roll their tongues. all Two non-tongue rollers (the supposedly recessive condition) can have kids that can roll their tongues In some pairs of identical twins, one can roll their tongue and the other cannot.

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(I) An electron is projected vertically upward with a speed of into a uniform magnetic field of 0.640 T that is directed horizontally away from the observer. Describe the electron’s path in this field

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Match the genetic transfer mechanism with the description. uptake of naked DNA by a bacterial cell transfer of DNA from one bacterium to another via a bacteriophage transfer of DNA via a pilus 1. transduction 2. conjugation 3. transformation

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Question 20 Avoidance of talk about the deceased represents the ______ aspect of grief ? Emotional ? Behavioral ? Mental ? Spiritual 2 pts

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Grouping potential customers based on attitudes towards the product, user status or usage rate is called:

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Given the following: \frac{1}{8}S_8(g) + O_2(g) \rightarrow SO_2(g) \qquad \Delta H = -296.8 \text{ kJ} \frac{1}{8}S_8(g) + \frac{3}{2}O_2(g) \rightarrow SO_3(g) \qquad \Delta H = -395.7 \text{ kJ} The heat of reaction for SO_2(g) + \frac{1}{2}O_2(g) \rightarrow SO_3(g) is -98.9 \text{ kJ} -692.5 \text{ kJ} +98.9 \text{ kJ} +692.5 \text{ kJ}

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Question 25 Selling Price: $1998 Markup Percent 50% Dollar Markup: Cost: "Include dollar sign in your answer 4 pts

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8.37 For the temporary bridge, we want to calculate the tension in the cable. The bridge weighs 209 lbs. and $\theta = 35^\circ$. You may assume that $l_1 = l_2 = 4 ft.$

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5.6. Find and sketch the Fourier transform of the following time-domain signals: (a) $Ae^{-eta t}cos(omega_0 t)u(t)$, Re${eta}$ > 0 (b) A sin($omega_1$t) + B cos ($omega_2$t) (c) 6 sinc(0.5t) (d) 6 rect[(t - 4)/3] (e) 4 tri[(t - 4)/4] (f) 4sinc$^2$(t/4) (g) 10 cos(100t)[u(t) - u(t - 1)]

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