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What MATLAB can produce if the sequence of following statements are given >>pvec = 3:2:10 >>pvec(2) = 15 >>pvec(7) = 33 >>pvec(2:4, 7) >>linspace(5,11,5) >>logspace(2,4,3)

Computer Science

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Step-by-step solution

6 steps

Here's what MATLAB would produce for each statement:

  1. Evaluate pvec = 3:2:10

    This command creates a vector pvec starting at 3, incrementing by 2, up to 10.

    pvec=[3,5,7,9]\text{pvec} = [3, 5, 7, 9]

    Output:

    pvec =
         3     5     7     9
    
  2. Evaluate pvec(2) = 15

    This command assigns the value 15 to the second element of pvec.

    pvec=[3,15,7,9]\text{pvec} = [3, 15, 7, 9]

    Output:

    pvec =
         3    15     7     9
    
  3. Evaluate pvec(7) = 33

    This command assigns the value 33 to the seventh element of pvec. Since pvec currently has 4 elements, MATLAB extends the vector and fills the intermediate elements (indices 5 and 6) with zeros.

    pvec=[3,15,7,9,0,0,33]\text{pvec} = [3, 15, 7, 9, 0, 0, 33]

    Output:

    pvec =
         3    15     7     9     0     0    33
    
  4. Evaluate pvec(2:4)

    This command displays the elements of pvec from index 2 to 4.

    pvec(2:4)=[15,7,9]\text{pvec}(2:4) = [15, 7, 9]

    Output:

    ans =
        15     7     9
    
  5. Evaluate linspace(5,11,3)

    This command generates a row vector of 3 linearly spaced points between 5 and 11 (inclusive).

    linspace(5,11,3)=[5,8,11]\text{linspace}(5,11,3) = [5, 8, 11]

    Output:

    ans =
         5     8    11
    
  6. Evaluate logspace(2,4,3)

    This command generates a row vector of 3 logarithmically spaced points between 10210^2 and 10410^4 (inclusive).

    logspace(2,4,3)=[102,103,104]=[100,1000,10000]\text{logspace}(2,4,3) = [10^2, 10^3, 10^4] = [100, 1000, 10000]

    Output:

    ans =
       100        1000       10000
    
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