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Reg. A LDA Reg. B LD Reg. C OEA ALU S, Sz | | x-y Reg. D LDD Given the architect

ID: 3709864 • Letter: R

Question

Reg. A LDA Reg. B LD Reg. C OEA ALU S, Sz | | x-y Reg. D LDD Given the architecture shown above, you are to perform the following two concurrent operations, with the minimum number of clock cycles A Bip)+E(z) and C A(?) + B(?)-D(8) where the initial values of registers A, B, C, and D are o. ?.x and ?, respectively. Show the sequence of micro-operations, with respective control values, necessary to implement the operations in the table below Fill in the table with the appropriate 1's and O's for the appropriate control of the architecture. Use one row per clock cycle, and as many rows as you need. Note that the output enables are "active low."

Explanation / Answer

Program :

int binomialCoeff(int n, int k)

{

    int C[n+1][k+1];

    int i, j;

    // Caculate worth of Binomial constant in bottom up manner

    for (i = 0; i <= n; i++)

    zero || j == i)

                C[i][j] = 1;

            // Calculate worth victimization previosly keep values

            else

                C[i][j] = C[i-1][j-1] + C[i-1][j];

        }

    }

come back C[n][k];

}

// A utility operate to come back minimum of 2 integers

int min(int a, int b)

{

come back (a<b)? a: b;

}

/* Drier program to check on top of function*/

int main()

main:

j mm

mm:

la $a3, array_A # base address for array_A loaded into $a3

la $a1, array_B # base address for array_B loaded into $a1

la $a2, array_C # base address for array_C loaded into $a2

li $t1, four # $t1 = four (row-size and loop end)

li $s0, zero # i = 0; initialize first for loop

loop1:

li $s1, zero # j = 0; restart 2d for loop

loop2:

li $s2, zero # k = 0; restart third for loop

sll $t2, $s0, two # $t2 = i * four (size of row of c)

addu $t2, $t2, $s1 # $t2 = i * size(row) + j

sll $t2, $t2, two # $t2 = computer memory unit offset of [i][j]

addu $t2, $a2, $t2 # $t2 = computer memory unit offset of [i][j]

lw $t4, 0($t2) # $t4 = two bytes of c[i][j]

loop3:

sll $t0, $s2, two # $t0 = k * four (size of row of b)

addu $t0, $t0, $s1 # $t0 = k * size(row) + j

sll $t0, $t0, two # $t0 = computer memory unit offset off [k][j]

addu $t0, $a1, $t0 # $t0 = computer memory unit address of b[k][j]

lw $t5, 0($t0) # $t5 = two bytes of b[k][j]

sll $t0, $s0, two # $t0 = i * four (size of row of a)

addu $t0, $t0, $s2 # $t0 = i * size(row) + k

sll $t0, $t0, two # $t0 = computer memory unit offset of [i][k]

addu $t0, $a3, $t0 # $t0 = computer memory unit address of a[i][k]

lw $t6, 0($t0) # $t6 = two bytes of a[i][k]

mul $t5, $t6, $t5 # $t5 = a[i][k] * b[k][j]

add $t4, $t4, $t5 # $t4 = c[i][j] + a[i][k] * b[k][j]

addiu $s2, $s2, one # $k = k + one

bne $s2, $t1, loop3 #if (k != 4) attend loop3

sw $t4, 0($a2) # c[i][j] = $t4

#----------TEST-------------

li $v0, 1

lw $a0, ($a2)

syscall

li $v0, 4

la $a0, new_row

syscall

#----------TEST-------------

addiu $s1, $s1, one # $j = j + one

addi $a2, $a2, 4

bne $s1, $t1, loop2 # if (j != 4) attend loop2

addiu $s0, $s0, one # $i = i + one

bne $s0, $t1, loop1 # if (i != 32) attend L1

Exit:

li $v0, 10 #exits

syscall

    .data

    array_A: .word 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1

    array_B: .word 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2

    array_C: .word 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0

    output_row_string_C: .asciiz "Matrix C Output Row "

    colon_string: .asciiz ":

    space_string: .asciiz " "

    new_row: .asciiz " "

    char_space: .space 2

Naïve Thomas Bayes classifiers ar a family of easy probabilistic classifiers supported applying Bayes’ theorem with sregressiony (naïve) independence assumptions between the options. The featured image is that the equation?—?with P(A|B) is posterior chance, P(B|A) is chance, P(A) is category previous chance, and P(B) is predictor previous chance.

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