Using Material Chapter Reference Material Necessary Develop Set Answers 10 Questions Ann P Q43899989

Using the material in this chapter and other reference materialif necessary, develop a set of answers to the 10 questions that Annpresented to the team. 2. Suppose that Ann asked you to create anoutline for her two-hour demo session. You can use MicrosoftProject if it is available to you, or you can download a free demover- sion from the Microsoft Web site. In your outline, try tomention the basic information that a user would need to get startedwith a simple project. 3. Visit the Web site for Open Workbench andwrite a description of the product. Try to include as many featuresas possible, and list the pros and cons of the program. Determinewhether the program can exchange information with MicrosoftProject, and whether any special techniques are necessary toaccomplish the transfer. 4. Microsoft has launched MPUG, whichstands for Microsoft Project User Group. MPUG’s stated mission isto deliver Microsoft Office Project content, resources, oppor-tunities, and community networking worldwide. Explore the site atmpug.com and note the various levels of membership. Should SWLencourage IT staff members to join this group?

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Answer to Using the material in this chapter and other reference material if necessary, develop a set of answers to the 10 questio…

Using Matlab Generate Plot Function X2 T Sin 30 T T Ranging 1 1 0001 Increments Use Proper Q43902981

Using MATLAB Generate and plot the function x2(t) = sin (30πt),for t ranging from -1 to 1 in 0.001 increments. Use proper axeslabels with title.

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Answer to Using MATLAB Generate and plot the function x2(t) = sin (30πt), for t ranging from -1 to 1 in 0.001 increments. Use pro…

Using Matlab Please Answer Bart B Program Finaloneone Answer Bart C D Program Finalonetwo Q43829753

Using MATLAB pleaseanswer of bart a and b from program (finaloneone)answer of bart c and d from program (finalonetwo)Q1)Nr=5.5 , 6.6 , 7.7 , 8.8 , 9.9A)which Nr should be used toget fastest acceleration ?B)0 to 100Km/h , t=?C)which Nr should be used toget max speed?D)what is that speed (Vmax) ?
clear m=1500; g=9.81; crr=0.008; cd=0.25; A=1.5; alfa=0; Fm=10; delt=0.005; v(1)=0; Tsim=30; T(1)=0; N(1)=0; Nr=5.5; r=0.3; fclear m=1500; g=9.81; crr=0.008; cd=0.25; A=1.5; alfa=0; Fm=10; delt=0.005; v(1)=0; Tsim=30; T(1)=0; N(1)=0; Nr=5.5; r=0.3; f
finaloneoneclear m=1500; g=9.81; crr=0.008; cd=0.25; A=1.5; alfa=0; Fm=10; delt=0.005; v(1)=0; Tsim=30; T(1)=0; N(1)=0; Nr=5.5; r=0.3; ffinalonetwoclear m=1500; g=9.81; crr=0.008; cd=0.25; A=1.5; alfa=0; Fm=10; delt=0.005; v(1)=0; Tsim=30; T(1)=0; N(1)=0; Nr=5.5; r=0.3; fclear m=1500; g=9.81; crr=0.008; cd=0.25; A=1.5; alfa=0; Fm=10; delt=0.005; v(1)=0; Tsim=30; T(1)=0; N(1)=0; Nr=5.5; r=0.3; for k=1:Tsim/delt Fr(k)=m*g*crr*(1+v(k)/44.7)+0.5*cd*A*v(k)*v(k) +m*g*sin(alfa/180*3.14); if N(k)>=0 & N(k)<2000 Tm(k) =-0.001*N(k)+104.8; elseif N(k)>=2000 & N(k)<8470 Tm(k)=-0.005*N(k)+113.97; elseif N(k)>=8470 & N(k)<10506.9 Tm(k)=-0.07*N(k)+130.6; elseif N(k)>=10506.9 & N(k)<10792.63 Tm(k)=-0.199*N (k)+2147.7; else Tm(k)=0; end Fm(k) =Tm(k)*Nr/r; a(k)=[Fm(k)-Fr(k)]/m; v(k+1)=v(k)+a(k)*delt; N(k+1)=v(k+1)/(2*3.14*r)*60*Nr; T(k+1)=T(k)+delt3; end plot(T,v*3.6) clear m=1500; g=9.81; crr=0.008; cd=0.25; A=1.5; alfa=0; Fm=10; delt=0.005; v(1)=0; Tsim=30; T(1)=0; N(1)=0; Nr=5.5; r=0.3; for k=1:Tsim/delt Fr(k)=m*g*crr*(1+v(k)/44.7)+0.5*cd*A*v(k)*v(k) +m*g*sin(alfa/180*3.14); if N(k)>=0 & N(k)<4589.87 Tm(k) =-0.004*N(k)+255.1; elseif N(k)>=4589.87 & N(k)<5456.2 Tm(k)=-0.05*N(k)+463.39; elseif N(k)>=5456.2 & N(k)<6930.88 Tm(k)=-0.03*N(k)+353.9; elseif N(k)>=6930.88 & N(k)<8525.35 Tm(k) =-0.02*N(k)+283.8; elseif N(k)>=8525.35 & N(k)<10322.6 Tm(k)=-0.01*N(k)+196.1; elseif N(k)>=10322.6 & N(k)<10792.63 Tm(k)=-0.19*N(k)+2126.15; else Tm(k)=0; end Fm(k)=Tm(k)*Nr/r; a(k)=[Fm(k)-Fr(k)]/m; v(k+1)=v(k)+a(k)*delt; N(k+1)=v(k+1)/(2*3.14*r)*60*Nr; T(k+1)=T(k)+delt; end plot(T,v*3.6) clear m=1500; g=9.81; crr=0.008; cd=0.25; A=1.5; alfa=0; Fm=10; delt=0.005; v(1)=0; Tsim=30; T(1)=0; N(1)=0; Nr=5.5; r=0.3; for k=1:Tsim/delt Fr(k)=m*g*crr*(1+v(k)/44.7)+0.5*cd*A*v(k)*v(k) +m*g*sin(alfa/180*3.14); if N(k)>=0 & N(k)<2000 Tm(k) =-0.001*N(k)+104.8; elseif N(k)>=2000 & N(k)<8470 Tm(k)=-0.005*N(k)+113.97; elseif N(k)>=8470 & N(k)<10506.9 Tm(k)=-0.07*N(k)+130.6; elseif N(k)>=10506.9 & N(k)<10792.63 Tm(k)=-0.199*N (k)+2147.7; else Tm(k)=0; end Fm(k) =Tm(k)*Nr/r; a(k)=[Fm(k)-Fr(k)]/m; v(k+1)=v(k)+a(k)*delt; N(k+1)=v(k+1)/(2*3.14*r)*60*Nr; T(k+1)=T(k)+delt3; end plot(T,v*3.6) clear m=1500; g=9.81; crr=0.008; cd=0.25; A=1.5; alfa=0; Fm=10; delt=0.005; v(1)=0; Tsim=30; T(1)=0; N(1)=0; Nr=5.5; r=0.3; for k=1:Tsim/delt Fr(k)=m*g*crr*(1+v(k)/44.7)+0.5*cd*A*v(k)*v(k) +m*g*sin(alfa/180*3.14); if N(k)>=0 & N(k)<1278 Tm(k) =255; elseif N(k)>=1278 & N(k)<1899.5 Tm(k)=-0.13*N(k)+422.9; elseif N(k)>=1899.5 & N(k)<2648.4 Tm(k)=-0.07*N(k)+307.6; elseif N(k)>=2648.4 & N(k)<3296.8 Tm(k)=-0.04*N(k)+229; elseif N(k)>=3296.8 & N(k)<4456.6 Tm(k)=-0.02*N(k)+160.6; elseif N(k)>=4456.6 & N(k)<6036.5 Tm(k)=-0.012*N(k)+125.2; elseif N(k)>=6036.5 & N(k)<10255.7 Tm(k)=-0.005*N(k)+81.2; elseif N(k)>=10255.7 & N(k)<10675.8 Tm(k)=-0.07*N(k)+747.3; else Tm(k)=0; end Fm(k)=Tm(k)*Nr/r; a(k)= [Fm(k)-Fr(k)]/m; v(k+1)=v(k)+a(k)*delt; N(k+1)=v(k+1)/(2*3.14*r)*60*Nr; T(k+1)=T(k)+delt; end plot(T,v*3.6) Show transcribed image text clear m=1500; g=9.81; crr=0.008; cd=0.25; A=1.5; alfa=0; Fm=10; delt=0.005; v(1)=0; Tsim=30; T(1)=0; N(1)=0; Nr=5.5; r=0.3; for k=1:Tsim/delt Fr(k)=m*g*crr*(1+v(k)/44.7)+0.5*cd*A*v(k)*v(k) +m*g*sin(alfa/180*3.14); if N(k)>=0 & N(k)=2000 & N(k)=8470 & N(k)=10506.9 & N(k)=0 & N(k)=4589.87 & N(k)=5456.2 & N(k)=6930.88 & N(k)=8525.35 & N(k)=10322.6 & N(k)=0 & N(k)=2000 & N(k)=8470 & N(k)=10506.9 & N(k)=0 & N(k)=1278 & N(k)=1899.5 & N(k)=2648.4 & N(k)=3296.8 & N(k)=4456.6 & N(k)=6036.5 & N(k)=10255.7 & N(k)

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Answer to Using MATLAB pleaseanswer of bart a and b from program (finaloneone)answer of bart c and d from program (finalonetwo)Q1)…

Using Matlab Solve Problem Implementing Employing Trapezoidal Integration Algorithm One Ca Q43809782(1)

Using Matlab:

Solve this problem by implementing and employing atrapezoidal integration algorithm. One cannot use the trapz()function

Accelerometers are widely used in aircraft, rockets, and othervehicles to estimate the vehicle’s velocity and displacement. Theaccelerometer integrates the acceleration signal to produce anestimate of the velocity, and then it integrates the velocityestimate to produce an estimate of displacement. Suppose thevehicle starts from rest at time = 0, and its measuredacceleration is given in the following table.

Time (s) 0 1 2 3 4 5 6 7 8 9 10

Acceleration ( / 2 ) 0 2 4 7 11 17 24 32 41 48 51

a) Estimate the velocity at 10 s.

*Solve this problem by implementing and employing atrapezoidal integration algorithm. One cannot use the trapz()function*

b) Estimate and plot vehicle’s displacement.

*Solve this problem by implementing and employing atrapezoidal integration algorithm. One cannot use the trapz()function*

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Answer to Using Matlab: Solve this problem by implementing and employing a trapezoidal integration algorithm. One cannot use the t…

Using Matlab Solve Problem Implementing Employing Trapezoidal Integration Algorithm One Ca Q43809782

Using Matlab:

Solve this problem by implementing and employing atrapezoidal integration algorithm. One cannot use the trapz()function

Accelerometers are widely used in aircraft, rockets, and othervehicles to estimate the vehicle’s velocity and displacement. Theaccelerometer integrates the acceleration signal to produce anestimate of the velocity, and then it integrates the velocityestimate to produce an estimate of displacement. Suppose thevehicle starts from rest at time = 0, and its measuredacceleration is given in the following table.

Time (s) 0 1 2 3 4 5 6 7 8 9 10

Acceleration ( / 2 ) 0 2 4 7 11 17 24 32 41 48 51

a) Estimate the velocity at 10 s.

*Solve this problem by implementing and employing atrapezoidal integration algorithm. One cannot use the trapz()function*

b) Estimate and plot vehicle’s displacement.

*Solve this problem by implementing and employing atrapezoidal integration algorithm. One cannot use the trapz()function*

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Answer to Using Matlab: Solve this problem by implementing and employing a trapezoidal integration algorithm. One cannot use the t…

Using Matlab Write Script Character Array Called Declaration Provided Template Extract Su Q43855190

Using MATLAB, WRITE A SCRIPT :

A character array called declaration is provided by thetemplate.

a. Extract the substring containing the 192nd through 211thcharacters of the array and store them in an array calledunalienable.

b. Change the word Happiness in declaration to h@PPYNE$$ (Thisis how you might write the word happiness for use as a password.)After doing part a, you should be able to figure out what range ofindices to replace.

Script load declaration.mat Nm + unalienable = ; %complete this 5 %Replace Happiness in declaration with h@PPYNE$$

Script load declaration.mat Nm + unalienable = ”; %complete this 5 %Replace ‘Happiness’ in declaration with ‘h@PPYNE$$’ Show transcribed image text Script load declaration.mat Nm + unalienable = ”; %complete this 5 %Replace ‘Happiness’ in declaration with ‘h@PPYNE$$’

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Answer to Using MATLAB, WRITE A SCRIPT : A character array called declaration is provided by the template. a. Extract the substrin…

Using Netbeans Create Java Program Called Averagejava Program Use Scanner Class Get 4 Inte Q43894606

Using NetBeans, create a Java program called Average.java. Theprogram should use the Scanner class to get 4 integers from theuser and store them in variables. The program should calculate theaverage of the 6 numbers as a floating point. Output all of theoriginal input and the calculated average in the Command window.The code is expected to be commented and user-friendly.

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Answer to Using NetBeans, create a Java program called Average.java. The program should use the Scanner class to get 4 integers fr…

Using Newton Raphson Method Find Complex Root Function F Z Z 2 Z 1 Accuracy 10 6 Let Z0 1 Q43879459

Using Newton-Raphson method,

find the complex root of the function f(z) = z 2 + z + 1 withwith an accuracy of 10–6.

Let z0 = 1 − i.

write program c++ please

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Answer to Using Newton-Raphson method, find the complex root of the function f(z) = z 2 + z + 1 with with an accuracy of 10–6. L…

Using Newton Raphson Method Find Complex Root Function F Z Z 2 Z 1 Accuracy 10 6 Let Z0 1 Q43890541

Using Newton-Raphson method,

find the complex root of the function f(z) = z 2 + z + 1 withwith an accuracy of 10–6.

Let z0 = 1 − i.

write program c++ in a simple way please

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Answer to Using Newton-Raphson method, find the complex root of the function f(z) = z 2 + z + 1 with with an accuracy of 10–6. L…

Using Octave Matlab Want Create Vector 300 000 Values Want Immediately Display Command Win Q43854680

Using Octave/MATLAB, you want to create a vector with 300,000values, but do not want it to immediately display in the commandwindow. How can you do this/what commands would you use toaccomplish this task?

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Answer to Using Octave/MATLAB, you want to create a vector with 300,000 values, but do not want it to immediately display in the c…