Given the following pseudocode, what value of GRADE will be output if 60 is input?
```
Start
Read GRADENUM
CASENTRY GRADENUM
CASE 61 ? GRADENUM ? 80
GRADE = “A”
CASE 59 ? GRADENUM ? 60
GRADE = “B”
CASE 50 ? GRADENUM < 60
GRADE = “C”
CASE other
GRADE = “No Grade”
ENDCASE
Write GRADE
Stop
```
a) A
b) B
c) C
d) No Grade
b) B
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What will be an ideal response?
This problem is about designing LSI graph filters using least squares. An LSI graph filter can be defined through its frequency response h ( ? `) at its distinct frequencies ? `, for ` = 0 , 1, . . . , N ? 1. In the weight matrix based DSP G framework, an LSI graph filter is a polynomial (in the weight matrix) of degree M. To construct an LSI filter with frequency response h ( ? `) = b `, one need to solve a system of N linear equations with M + 1 unknowns h 0, h 1, . . . , h M
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and does not have a solution. In this case, an approximate solution can be found in the
least-squares sense.
Design the filters with the following specifications using least squares for the graph shown in
Figure 10.7.
(a) A low-pass filter of order two that passes only the smallest two frequencies.
(b) A high-pass filter of order two that passes only the largest two frequencies.
(c) A band-pass filter of order two that passes only two frequency components ?2 and ?3.
 with the appropriate word(s).
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