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Let $h(x) = f(x)g(x)$. If $f(x) = 4x^2 - 3x$ and $g(x) = \ln(3x - 1)$, what is $h'(x)$? Select the correct answer below. $h'(x) = (3 - 8x) \ln(3x - 1) + \frac{12x^2 - 9x}{1 - 3x}$ $h'(x) = (8x - 3)(3x - 1) + \frac{12x^2 - 9x}{3x - 1}$ $h'(x) = (8x - 3) \ln(3x - 1) + \frac{4x^2 - 3x}{3x - 1}$ $h'(x) = (8x - 3) \ln(3x - 1) + \frac{12x^2 - 9x}{3x - 1}$ $h'(x) = (8x - 3) \ln(3x - 1) - \frac{12x^2 - 9x}{3x - 1}$

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As reviewed in class, the following matching is accurate: Group of answer choices Planned economy: state-owned assets; planned economic activity; and limited role of financial markets Planned economy: state-owned assets; planned economic activity; and deep financial markets Market economy: same as traditional economy and consumer sovereignty Market economy: underdeveloped institutions; no private property; and deep financial markets.

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The figure below is a net for a right rectangular prism. What is the surface area of the right rectangular prism, in square meters? Answer Attempt 1 out of 3 $ A= $ $ \square $ $ \mathrm{m}^{2} $ Submit Answer

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relative abundance 1) 49 100 80 60 40 20 0 10 20 30 40 50 60 70 80 90 m/e M M+2 M+4

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3. Find $I_o$ and the total power dissipated in the circuit. Use any method. 9 k$\Omega$ 4 k$\Omega$ 24 V+ 6 k$\Omega$ 3 k$\Omega$ 6 k$\Omega$ $I_o$

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Could we please have a solution for Government and Not for profit accounting 5th edition (by Michael H Granof and Saleha B. Khumawala), chapter 6 exercise 3 (1-12)? Question 8 is Bond proceeds in its debt service fund. Thank you e.I b.Ancc 00 los 10.0513 E6-3 acquire the debt keys any initial acquisitions stores action and S10,000 in issue costs and g. 2.P 6-5 Thea that for not at all a.$0 b.$8,000 c.$9,000 d.$16,510 c.519.314 f$20,000 g.S26,510 h.538,627 S150,000 $200,000 $400,000 S405,000 m.$500,000 n.$600,000 0.S610,000 P.S1,000,000 q.S1,006,510 r.$1,016,510 s.S1,015,824 -9 lion of n $0.6 1. 2. rod and nls in be nat later in 2013. -noc appropriate fund. The Wickliffe City Council authorizes the restoration and property taxes. 1.7 Prepare journal entries in the capital projects fund to reflect the following events and transactions: a.The city approves and gives accounting recognition to the project's budget of S9,027,000, of which S6,000,000 is to be funded by general obligation bonds, $2,500,000 from the state, and the remaining S527,000 from the general fund. The city estimates that construction costs will be S8,907,000 and bond issue costs $120,000. b. The city issues 9 percent, 15-year bonds that have a face value of $6,000,000. The bonds are sold for S6,120,000, an amount reflecting a price of S102. The city incurs $115,000 in issue costs; hence, the net proceeds are $6,005,000. c. The city transfers the net premium of $5,000 to its debt service fund. d. It receives the anticipated S2,500,000 from the state and transfers $527,000 from the general fund. The old bonds have a coupon rate of 5 percent; the new bonds have a coupon rate of 4 percent. What amount should Luling report in its December 31, 2012, financial statements as: 1. Nonreciprocal transfers-in to its debt service fund 2. Interest expenditure in its debt service fund (premium)

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3. Galilean invariance of the free Schrodinger equation. [15 points] Show that the free-particle one-dimensional Schrödinger equation for the wavefunc- tion $\Psi(x, t)$: $\frac{i\hbar \partial \Psi}{\partial t} = -\frac{\hbar^2}{2m} \frac{\partial^2 \Psi}{\partial x^2}$, is invariant under Galilean transformations $x' = x - vt$, $t' = t$. By this we mean that there is a $\Psi'(x', t')$ of the form $\Psi'(x', t') = f(x, t) \Psi(x, t)$, where the function $f(x, t)$ involves $x, t, \hbar, m$ and $v$, and such that $\Psi'$ satisfies the corresponding Schrödinger equation in primed variables. $\frac{i\hbar \partial \Psi'}{\partial t'} = -\frac{\hbar^2}{2m} \frac{\partial^2 \Psi'}{\partial x'^2}$ (a) Find the function $f(x, t)$. [Hint: Note that the function $f(x, t)$ cannot depend on any observable of $\Psi$; it is a universal function that is used to transform any $\Psi$. Thus if $\Psi$ is a (single) plane wave, $f$ cannot depend on its momentum or its energy.] (b) Demonstrate that the plane wave solution $\Psi(x, t) = A e^{i(kx - \omega t)}$ transforms as expected. In other words, give $\Psi'$ and show that it represents, in the primed reference frame, a particle with the expected momentum and energy.

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In general, the stress at the failure point on an engineering compressive stress/strain curve is typically lower than on a true compressive stress/strain curve. Hint: Cross-sectional area of a specimen increases during compression testing. True False

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Brief Exercise 6-1 Determine the missing amounts. (Round answers to 0 decimal places, e.g. 250.) Unit Selling Price Unit Variable Costs Unit Contribution Margin Contribution Margin Ratio 1. $350 $250 (a) % (b) 2. $530 (c) $190 % (d) 3. $(e) (f) $350 10%

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Section 3: (20 points) The following string represents a ciphertext of an English sentence encrypted using the Affine cipher: JVIICGVIIGVJDCITBFICCIPPAVJJACHIGYJAJDIFKCJITKTWDIGXIT You manage to figure out 'E' is encrypted as 'I', 'T' is encrypted as 'J' a. Calculate value of key 'a' and key 'b' of the affine cipher. Show the detail steps. b. Use the value of key 'a' and key 'b' in part-a to recover the full English plaintext.

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miguel p.