Write a program to do the following: Load $t0 with 12 and call it x. Load 21 in $t1 and denote it as y. Finally, load 32 in $t2 and refer to it as z. Now, compute 3x2 +10y+5z. Output the result using syscall 1 (remember the result has to be in $a0). Write down the output number on your answer sheet.

Complete code is given below:

Explanation:

addi $t0, $zero, 12 # x = 12

addi $t1, $zero, 21    # y = 21

addi $t2, $zero, 32    # z = 32

addi $t3, $zero, 3

mul $t3, $t3, $t0

mul $t3, $t3, $t0  # $t3 = 3x^2

addi $t4, $zero, 10

mul $t4, $t4, $t1  # $t4 = 10y

addi $t5, $zero, 5

mul $t5, $t5, $t2  # $t5 = 5z

add $a0, $t3, $t4

add $a0, $a0, $t5  # $a0 = 3x^2 + 10y + 5z

addi $v0, $zero, 1

syscall

i belive the answer you are looking for is d: the nether

solution:

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