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mercedes perkins

mercedes p.

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Question A deck of cards contains RED cards numbered 1, 2, 3, 4, 5, BLUE cards numbered 1, 2, 3, and GREEN cards numbered 1, 2, 3, 4, 5, 6. If a single card is picked at random, what is the probability that the card is BLUE OR has an ODD number? • Provide the final answer as a fraction. Provide your answer below.

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What is output? double pi = 3.14159; System.out.printf("The value of PI is -%4.3f", pi); The value of PI is -%4.3fThe value of PI is -3.142The value of PI is 0003.142The value of PI is 3.14159

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9. Where would a digital counter be used and what type of information would it provide?

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you can use any web browser to access the Dark Web if you apply for a Dark Web password and are accepted. True False

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Q2) Answer the following questions below based on the circuit shown in figure 2: 15 10 ? R FWD Vp Vs Vo L Figure 2: single phase half-wave-controlled rectifier with RL load and FWD 1. (2 point) Choose the correct statement with respect to the given circuit. a. The load current can be negative b. The load voltage can never be negative c. The load voltage can never be zero d. The load voltage can never be positive 2. (2 point) In the given circuit, the FWD (Freewheeling diode) is forward biased at of= a. 0 b. a C. ? d. 2? Ae Ar

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5. Compute the path integral $\int_C f(x, y, z) ds$ for (a) $f(x, y, z) = x \cos z$, $C: \vec{r}(t) = t\hat{i} + t^2\hat{j}$, $0 \le t \le 1$. (b) $f(x, y, z) = \frac{x+y}{y+z}$, $C: \vec{r}(t) = (t, \frac{2}{3}t^{3/2}, t)$, $1 \le t \le 2$.

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Alston Co. sells two products: Bowls and Bins. Last year, Alston sold 14,000 units of Bowls and 56,000 units of Bins. Related data are as follows: Product Unit Selling Price Unit Variable Cost Unit Contribution Margin Bowls $120 $80 $40 Bins 80 60 20 Assuming that last year's fixed costs totaled $960,000, Alston Co.'s break-even point in units was

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In this assignment, you shall create a complete C++ program that prompts the user for three integer values, reads the values from the keyboard, and then uses a series of decisions to find the middle value (in ascending order) of the three integers. The three integers can each be different amounts, or two or more of them can be the same amount. Below is an example execution of the program. Your program should use the same wording for prompting the user and printing the results. Enter three integers separated by one or more spaces: 12 530 -8 The sorted values are -8 12 530 The middle value is 12 A First Approach to the Problem You may think that this is a rather simple program to write because given only two integer values, you can easily compare two values and tell which one is greater or lesser than the other. Therefore, finding the middle of three integer values is probably just as simple, although it may take a few more lines of source code. So, you start the program by trying to write a separate if statement to handle every possible combination of the three integers. This can get rather involved very quickly because the three integers do not all have to be different numbers. This approach most likely will involve many if statements and else statements, with if statements and else statements nested inside of each of those statements. Then when you think you have finally finished the program, you need to test each possible path through your source code. Take some scratch paper and try writing this "first approach" algorithm in C++. Don't spend too much time attempting to complete it, though, because there is a general, straightforward way to solve the problem. This is described in the next section. A Second Approach to the Problem Instead of focusing on all the possible combinations of three integers, we can first convert the data into a standard format that is easier to work with no matter what values are entered. In other words, we can first sort the three integers in ascending order. Then the task of finding the middle value is rather simple. In addition, we get the byproduct of having sorted the integers. That is the approach we will take in this assignment. The sorting algorithm that is used here is called a bubble sort.

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Consider the following solution for the following solution for a transportation problem: C D E Capacity A 4 150 3 50 4 200 B 8 4 100 4 200 300 Requirement 150 150 200 500 What is the total cost of this solution?

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V. ASSESSMENT (Time Frame: 40 minutes) (Learning Activity Sheets for Enrichment, Remediation, or Assessment to be given on Weeks 3 and 6) A. Solve the following triangles. Round to the nearest tenth. 1. c=? 5 125° A=? R B=? A=7 2. 7 3. 9 115° 9 the missing part using the law of cosines. Round the

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