If the following statements and expressions are typed in the Command Window, what MATLAB will produce >> pvec = 3:2:10, >> pvec(2) = 15, >> pvec(7) = 33, >> pvec([2:4 7]), >> linspace(5,11,3), >> logspace(2,4,3)?

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

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

The result is:

$$\boxed{[3 \quad 5 \quad 7 \quad 9]}$$

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

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

The result is:

$$\boxed{[3 \quad 15 \quad 7 \quad 9]}$$

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

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

The result is:

$$\boxed{[3 \quad 15 \quad 7 \quad 9 \quad 0 \quad 0 \quad 33]}$$

This extracts elements from pvec at indices 2, 3, 4, and 7.

$$\text{pvec}(2) = 15$$ $$\text{pvec}(3) = 7$$ $$\text{pvec}(4) = 9$$ $$\text{pvec}(7) = 33$$

The result is:

$$\boxed{[15 \quad 7 \quad 9 \quad 33]}$$

This generates 3 linearly spaced points between 5 and 11.
The points are calculated as 5, $5 + \frac{11-5}{3-1}$, 11.

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

The result is:

$$\boxed{[5 \quad 8 \quad 11]}$$

This generates 3 logarithmically spaced points between $10^2$ and $10^4$.
The exponents are linearly spaced between 2 and 4.
The exponents are 2, $2 + \frac{4-2}{3-1}$, 4, which are $2, 3, 4$.
The points are $10^2$, $10^3$, $10^4$.

$$\text{logspace}(2,4,3) = [100 \quad 1000 \quad 10000]$$

The result is:

$$\boxed{[100 \quad 1000 \quad 10000]}$$