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A: Correct Option is C
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A: The answer is given in the below step
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A: Lets see the solution.
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Q: PROGRAM FOR LoNGEST COMMON SUBSEQUECE B/W 2 STRINGS Input: output: abcdda, bdda. LENGTH OF SUBSEQUEN...
A: I give the code in Python along with output and code screenshot
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Q: ist two advantages and two disadvantages of having international standards for network protocols.
A: the advantages and disadvantages are given below :
Q: • Write a JavaScript program to: • Read the Fahrenheit temperature • implement function that convert...
A: Please refer below code and output screenshot for your reference: Language used is JavaScript: for...
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Q: The SDLC stands for Software Development Lifecycle, and it is used for what?
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A: We need to answer:
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Q: What are the limitations on the use of Rumack-Matthew nomogram
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A: let us see the answer:
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A: The Answer is in given below steps
Q: Ql: Give a result to the algorithm Start K-1 Sum-0 Sum-Sum + K No Ko10 Yes Print Sum Stop
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Q: Provide examples of how Reed-Solomon coding differs from Hamming coding in two different ways.
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Q: Problem # 1 Four points on the graph of f(x) = ln(x) are given: (1, 0), (3, 1.099), (6, 1.792), and ...
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Q: What role do frequent data backups have in protecting organisations against threats such as ransomwa...
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Q: Dimensionality reduction helps to eliminate irrelevant attributes or reduce possible noise.
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A: The question is: Give two example statements of implications encountered in everyday life. Give two...
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- MAX _ no.(Conversion) Write a C++ program to convert kilometers/hr to miles/hr. The program should produce a table of 10 conversions, starting at 60 km/hr and incremented by 5 km/hr. The display should have appropriate headings and list each km/hr and its equivalent miles/hr value. Use the relationship that 1 kilometer=0.6241miles.(Desk check) List the elements displayed by the following sections of code: a.for( m=1;m=5;m++)couta[m];b.for( k=1;k=5;k=k+2)couta[k];c.for( j=3;j=10;j++)coutb[j];d.for( k=3;k=12;k=k+3)coutb[k];e.for( i=2;i11;i=i+2)coutc[i];
- Require only CodeThe SUMPRODUCT function calculates the total of the cells that satisfy a given condition True Falsex=0:pi/10:2*pi; y1=sin (x); xlabel ('x (rad)') ylabel ('sin (x)') title ('sine function') * plot(x,y1,'r:+') ste function 06 04 02 02 06 08 -1 Option 1 O ste function 08 06 02 02 04 06