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joy smith

joy s.

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Even though carboxylic acid molecules are only about 1% dissociated in water, they are still significantly more acidic than alcohols. Which of the following is the best explanation for the acidity of the carboxyl group? Select the correct answer below. When a carboxylic acid ionizes, the negative charge on the anion is shared by the two oxygen atoms in the carboxyl group. When a carboxylic acid is reduced, the hydrogen on the hydroxyl group is released. When a carboxylic acid ionizes, the negative charge on the anion is stabilized by the carbonyl carbon. When a base neutralizes a carboxylic acid, the metal cation is stabilized by the anion formed by the carbonyl carbon.

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2. (4 points) Let $P(x) = F(x)G(x)$ and $Q(x) = \frac{F(x)}{G(x)}$, where $F$ and $G$ are the functions, whose graphs are shown. a. Find $P'(2)$. b. Find $Q'(7)$. -1 0 1 F G

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Calculate \( \operatorname{div}(\mathbf{F}) \) and curl(F). \[ \mathbf{F}=\langle y, 2 z, x\rangle \] (Give an exact answer. Use symbolic notation and fractions where needed.) \[ \operatorname{div}(\mathbf{F})= \] \( \square \) (Give your answer using component form or standard basis vectors. Express numbers in exact form. Use symbolic notation and fractions where needed.) \[ \operatorname{curl}(\mathbf{F})= \] \( \square \)

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3. Multiple separately derived systems that are connected in parallel are considered ? system(s). a. a single separately derived b. multiple individual separately derived c. non-separately derived d. separate

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Use the table below to answer the following questions. Refer to Table 4.2.3. Aggregate income equals a. $1,000,000. b. $1,300,000. c. $800,000. d. $1,200,000. e. $850,000. Table 4.2.3 Item Dollars Wages paid to labour 800,000 Consumption expenditure 750,000 Taxes paid on wages 200,000 Government payments to support unemployed, sick, & aged 50,000 Firms' profits 200,000 Investment 300,000 Taxes paid on profits 50,000 Government expenditure on goods and service 200,000 Exports 250,000 Saving 200,000 Imports 300,000

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Consider the following graph, which shows a change in the demand for pounds from D to D'. Dollar Price of £ $3 $2 0 Quantity of £ Under a system of flexible exchange rates, the _____ the payment deficit will cause changes in domestic price and income levels, shifting the left, shifting supply to the right, and reestablishing the original exchange rate there will be a shortage equal to (b-a). the price of a pound will increase to $3 the price of a dollar will increase to 3 pounds

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2. Show that if L is regular and M(L) is the FSA for L, then L U {a}, for all a ? ? is regular. Do this by constructing an FSA for L U {a} from M(L). 3. Let L be the language accepted by the automation in below figure. Find a DFA that accepts L². 4. Let L be the language accepted by the FA in the above figure. Find a DFA for the language L² - L. 5. While the language accepted by a given DFA is unique, there are normally many DFA's that accept a language. Find a DFA with exactly six states that accepts the same language as the DFA in the below figure.

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(2 points) If the characteristic equation of a matrix A has the form $p(x) = 0$, then $p(x)$ is called the characteristic polynomial of A. Find the characteristic polynomial for the following matrix, showing steps. You DO NOT need to find the roots of the polynomial. \begin{equation*} A = \begin{bmatrix} 2 & 5 & -1 \\ 2 & 1 & 0 \\ 3 & -1 & 2 \end{bmatrix} \end{equation*}

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(2) The ammeter shown in the circuit is designed to read a max current of 5A. Assume the ammeter equivalent resistance $R_{AM}$ is placed in series with the 20 ? resistor as shown to measure the current $i_o$. Given the ammeter measures $i_o = 1.498$ A. Determine the value of $R_{AM}$ (in ?) if the 50V source produces a current of 2 A.

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Can you please give me a theoretical answer for this question as this is java programming question: The question is do you actually agree with the theoretical representation of the results presented to you? How would you go about proving or disproving what you have been told about the order of algorithms in relation to reality? a. Create an unsorted array list with 100 random items in it and then perform a linear search on the array list looking for an item that is present in the list. Count the number of comparisons required to find the item in the list. b. Do the same problem as part a again, but this time look for an item that is not in the list.

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