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marta wall

marta w.

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4. Solve the equation $y''+4y'+4y=3 \cos 5t$ together with the initial conditions $y(0) = 5, y'(0) = -2$.

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roberts company cost of goods manufactured for the month ended june 30 2027

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Use synthetic division to decide whether - 3 is a zero of $f(x) = x^3 + 10x^2 + 21x$.

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Cuesion 2 Not yet ancwered Marked out of 1.00 Flag quertion What is the relationship between Power and velocity for wind turbine technology? a. The relationship is one of direct proportionality b. Exponential c. Ail of the above d. The relationship is one of inverse proportionality c. The relationship is dependent on the air density and the sweep area t. None of the above

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1 public class Q1NumberThing 2 { 3 /************************************************************* 4 * Sums all numbers in the list greater than y. * 5 * Divides the total by the magnitude of the list. * 6 * If anything is invalid, -1.0 is returned instead. * 7 **************************************************************/ 8 public static double numberThing(List intList, int y) 9 { 10 if (intList == null) 11 return -1.0; 12 else 13 { 14 double sum = 0.0; 15 for(Integer nextInt: intList) 16 { 17 if(nextInt > y) 18 sum = sum + (double)nextInt; 19 } 20 21 if(sum == 0) 22 return -1.0; 23 24 double result = sum / (double)intList.size(); 25 return result; 26 } 27 } 28 29 public static void main(String[] args) 30 { 31 double result = numberThing(/*parameters go here*/); 32 System.out.println(result); 33 } 34 } Explain what is wrong with the given code. Describe the fault precisely by proposing a modification If possible, give a test case that does not execute the fault. If not, briefly explain why not. If possible, give a test case that executes the fault, but does not result in an error state. If not, briefly explain why not. If possible give a test case that results in an error, but not a failure. If not, briefly explain why not. e) In the given code, describe the first error state. Be sure to describe the complete state.

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Suppose you accidentally used an acid that had the same molar mass as maleic acid, but only contained one acidic proton, instead of two. What effect, if any, would this error have on the calculated value of the sodium hydroxide concentration. Be specific. Would the NaOH concentration be reported as too high, too low, or would this not have an effect. Be sure to explain as a lack of reasoning will result in partial credit only.

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LAB MODULE KMK10802 SEM 1 2023/2024 LABORATORY 4 IDENTIFICATION OF LEVEL PROCESS CONTROL LOOP 1. OBJECTIVES 1.1 To identify sensing elements, transmitters, controllers and final control element. 1.2 Able to draw simple control loops. 2. CORRESPONDING COURSE OUTCOME Able to identify and interpret the ISA Symbology for the P&ID; apply appropriate symbols and create the P&ID. 3. EQUIPMENT/APPARATUS Level Flow Process Control System 4. PROCEDURES 4.1 4.2 Please approach the equipment that has been determined by your instructor. Examine and study the operating principles of the equipment. 4.3 You are allowed to discuss with your group members. 4.4 Determine sensing elements, transmitters, controllers and final control elements. 5. RESULT 5.1 List all sensor elements, transmitters, controller and final control element mounted on the equipment and their types. 5.2 Draw all control loops. 6. LABORATORY REPORT 6.1 The report and the PFD must be submitted at the end of laboratory session. 6.2 All reports must be an original piece of work. Plagiarism is strictly prohibited. 6.3 You may keep the rest of the module's sections for future references. 6.4 Failing to comply with the instructions may result in deduction of marks. 15

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Which of the following is NOT one of the 3 Ps of environmental health? pestilence pollution population poverty

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Let $f(x)$ and $g(x)$ be two differentiable functions such that $f(x) > 0$ and $g(x) < 0$ for all values of $x$. Given that $h(x) = f(x) \cdot g(x)$, which one(s) of the following statements is/are definitely correct? Please select all that apply. $h'(1) > 0$ if $f'(1) = 0$ and $g'(1) > 0$. $h'(1) < 0$ if $f'(1) = 0$ and $g'(1) = 0$. The graph of $h(x)$ has a horizontal tangent line at $x = 1$ if $f'(1) = 0$ and $g'(1) = 0$. $h'(1) < 0$ if $f'(1) > 0$ and $g'(1) > 0$. $h'(1) > 0$ if $f'(1) < 0$ and $g'(1) > 0$.

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9. The general solution of the differential equation $y^{(4)} + 3y'' - 4y = 0$ is $y =$ (a) $c_1e^x + c_2e^{-x} + c_3 \sin 2x + c_4 \cos 2x$ (b) $c_1e^x + c_2xe^x + c_3 \sin 2x + c_4 \cos 2x$ (c) $c_1e^{-x} + c_2xe^{-x} + c_3 \sin 2x + c_4 \cos 2x$ (d) $c_1e^x + c_2e^{-x} + c_3 \sin 2x$ (e) $c_1e^x + c_2e^{-x} + c_3 \sin 4x + c_4 \cos 4x$

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