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Bette, filing a MFJ return with Frank, gave $75 to an Oregon political action committee (PAC) and $45 to the Democratic Party. The credit for political contributions on the Oregon return for Bette and Frank is Group of answer choices $45 $50 $75 $100

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An organization recently acquired a new company. The organization has an on-premises network extended to the Azure cloud, and the newly acquired company is using an Amazon Web Service (AWS) cloud deployment. What can the network administrator implement to allow the organization's network to communicate with the new company's network? A. VLAN Stretching B. NVGRE C. STT D. GENEVE

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1) Live cultures known as Probiotics are bacteria which are consumed by humans and are beneficial to the human body. These bacteria are often cultivated in laboratories. In a laboratory the mass in micrograms $ (\mu g) $ of a bacteria, after $ t $ minutes is given by the equation $ m(t)=800+160 t-10 t^{2} $. a) What was the mass of the bacteria at the start of cultivation? b) What is the mass of the bacteria 5 after minutes? c) At what rate is the mass of the bacteria increasing after 5 minutes? d) What is the maximum mass the bacteria can reach?

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Which of the following is a disadvantage of a sole proprietorship? May have issues with government regulations May have problems resulting from frozen investments May have difficulty raising money for business operations May have a more complicated tax structure

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Match the entry to the appropriate input journal that would be used in a manual accounting process. Sold goods to a customer on account for $15,000, terms 2/10, n30. Purchased inventory for resale $10,000 on account from an established vendor. 1. General Journal Depreciation expense recorded at the end of the period using the straight-line method. Received a payment from customer A in the amount of $2,000 to satisfy the unpaid account balance. Performed services for cash, $22,000 Paid the rent for February, using check 201. 2. Cash Disbursements Journal 3. Sales Journal 4. Cash Receipts Journal 5. Purchases Journal

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#01. Simplify. (a) ((1)/(2)x^(4))(16x^(5)) (b) (-3x^(-2))(4x^(4)) (c) ((2x^(3))(3x^(2)))/((x^(2))^(3)) (d) ((2x^(2))^(3)y^(2))/(4x^(4)y^(2)) (e) ((1)/(6)a^(5))(-3a^(2))(4a^(7)) (f) ((6x^(3))^(2))/((2x^(2))^(3))(3x^(2))^(0) (g) ((4a^(2)b)/(a^(3)b^(2)))((5a^(2)b)/(2b^(4))) (h) ((1)/(3)x^(4)y^(-3))^(-2) (i) (3y^(3))^(4)(4y^(2))^(-3) (j) ((3x^(5)y^(4)z)/(x^(0)y^(-3)z))^(2) #02. Simplify the expression and rationalize the denominator when appropriate. (a) sqrt(81) (b) oot(3)(-216) (c) oot(4)(512) (d) (1)/( oot(3)(2)) (e) sqrt((1)/(5)) (f) sqrt(9x^(-4)y^(6)) (g) oot(3)(8a^(6)b^(-3)) (h) oot(4)(81r^(5)s^(8)) (i) sqrt((3x)/(2y^(3))) (j) oot(3)((2x^(4)y^(4))/(9x)) (k) oot(4)((5x^(8)y^(3))/(27x^(2))) (l) oot(4)((5x^(5)y^(-2))^(4)) (m) oot(5)((8x^(3))/(y^(4))) oot(5)((4x^(4))/(y^(2))) (n) sqrt(5xy^(7))sqrt(15x^(3)y^(3)) (o) oot(3)(3t^(4)v^(2)) oot(3)(-9t^(-1)v^(4)) (p) oot(3)((2r-s)^(3)) #01.Simplify (ax16x5 b-3x-24x4 2x3(3x2 (c) x23 2x2y (d) 4x4y2 (e) (6x32 (f) (g) (h) xy-3 (i) 3y44y2-3 (j) 3x5y4z #02.Simplify the expression and rationalize the denominator when appropriate a81 b-216 c/512 (d) 1 (e) (f) 9x-4y6 (g) V8a6b-3 (h) V81r5s8 3x (i) 2y3 [2x4y4 (j) 9x 5x8y3 (k) 27x2 (1) 5x5y-24 (m) n5xy15x3y3 o/3t423/-9t-14 p)2r-s3

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Which of the following IT controls would a company appropriately use to mitigate the risk of unauthorized access to its payroll data? a. Validity checks b. Biometric devices c. A neural network d. Employee purchase cards

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Let F(x,y,z)=<1,2,-1> Evaluate a) the line integral $\int_C \mathbf{F} \cdot d\mathbf{r}$ where C is a curve parametrized by $\mathbf{r}(t) = <t+1, t^2 - 1>$ for $t \in [-1, 1]$ b) the surface integral $\iint_S \mathbf{F} \cdot d\mathbf{S}$ where S is the suraface parameterized by $\mathbf{r}(u,v) = <u, u^2, v>$ for $u \in [-1, 1]$ and $v \in [0, 2]$

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The matrix \begin{equation*} A = \begin{bmatrix} 0 & -3 & -6\\ 6 & 3 & 0\\ -3 & -3 & -3 \end{bmatrix} \end{equation*} has eigenvalues -3, 0, and 3. Find its eigenvectors. The eigenvalue -3 has associated eigenvector $\begin{bmatrix} 1\\ -1\\ 1 \end{bmatrix}$. The eigenvalue 0 has associated eigenvector $\begin{bmatrix} \\\\\ \end{bmatrix}$. The eigenvalue 3 has associated eigenvector $\begin{bmatrix} \\\\\ \end{bmatrix}$. note: You can earn partial credit on this problem

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Designer Traders obtained an unsecured loan for an amount of R201,700 at the beginning of the current financial year from ATM Bank at an interest rate of 16% per annum. 50% of the loan was repaid on 1 March 2019 and the remainder needs to be repaid on 1 March 2020. The interest is not capitalized but paid to the bank on the day the loan is repaid. Designer Traders' current financial period ends on 31 May 2019 and according to the extract from pre-adjustment trial balance as at 31 May 2019, interest on the loan amounted to R24,204. The amount for interest payable to be shown in the statement of financial position for the year ended 31 May 2019 will be...?

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kathryn c.