Numerade

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In your responses to your classmates, address the following: Ask questions about the shell script your classmates have shared. What did you find useful in the shell script that was shared? Would you use that script in your work? Why or why not?

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Which of the following expression(s) Is/are True? a) In RR scheduling, the time quantum should be small with respect to the context-switch time b) In hard real-time systems, Interrupt latency must be bounded. c) Load balancing is typically only necessary on systems with a common run queue. d) A multicore system allows two (or more) threads that are in compute cycles to execute at the same time.

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Mixing which of the following solutions will result in the formation of a precipitate? Choose one or more: Solutions $ A $ and $ C $ Solutions A and G Solutions A and H Solutions $ C $ and $ G $ Solutions C and H Solutions $ G $ and $ H $

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What is the primary role of T-cells in the body? Produce immunoglobulins. Stimulate blood clotting. Participate in antibody mediated immunity. Participate in cell mediated immunity.

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How does bacteria grow resistence to Vanco-mycin ? What gene is responsible for this change ?

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Find the variance for a security that has three one-year returns of -5%, 15%, and 20%.

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Texts: A) 1.650×10^-4 mol of an unidentified gaseous substance effuses through a tiny hole in 91.8 s. Under identical conditions, 1.528×10^-4 mol of argon gas takes 84.9 s to effuse. What is the molar mass of the unidentified substance (in g/mol)? B) The percentage C by mass in the above unidentified substance is 89.9%. It may also contain H and/or O, but no other element. What is the molecular formula of the substance? (In typing this formula use the convention of C first, H second and O last. For example, C6H8O2 would be C6H8O2.) C) Under identical conditions, how many moles of cyclopropane (C3H6) gas would effuse in 78.2 s?

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Q3: Define the space c, prove that the space c is a subspace of $l^{\infty}$ and c is closed in $l^{\infty}$ and then c is complete. (12 Marks) Q4: If d is a metric on a vector space X ? {0} which is obtained from a norm, and d is defined by $\hat{d}(x,x) = 0$, $\hat{d}(x,y) = d(x,y) + 1$ (x ? y), show that $\hat{d}$ cannot be obtained from a norm. (12 Marks)

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Meka Hypermarket on April 1st, 2020, sells food product on account to Al Baylasan Farm for RO 2,500. The sales term is 5% on 60 days. Prepare the journal entry to record this transaction on the books of Meka Hypermarket on the 1st of April: Select one: a Account Receivable 2,500 Sales Revenue 2,500 b. Sales Revenue 2.500 Account Receivable 2,500 C Bad debt expenses 2.500 Allowances for doubtful 2,500 account d. Cash 2,500 Sales Revenue 2,500

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2. (20%) Run the iterative version of insertion sort on an array containing the following elements: 34 72 81 19 27 36 50 Use brackets to indicate the portion of the array that's already sorted, as in the second half of Figure 3.8. 3. (20%) Run mergesort on an array containing the following elements: 34 72 81 19 27 36 50 42 Show the entire recursion, as in Figure 3.13 of the notes. 4. (20%) Consider the recurrence relation $T(n) = T(\lfloor n/2 \rfloor) + T(\lceil n/2 \rceil) + bn^2$, if $n \ge 2$ $T(1) = \Theta(1)$ 1 Assuming that $n$ is a power of 2, use a recursion tree to solve this recurrence. Hint: The answer is not $\Theta(n^2 \log n)$. (You might find the following useful: if $r \ne 1$, then $\sum_{i=0}^{n} r^i = (r^{n+1} - 1)/(r - 1)$.) 5. (20%) Use induction to prove that the upper bound you obtained in the previous exercise holds in the general case, when $n$ is not necessarily a power of 2. (Do only the upper bound.)

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natalie w.