Given a high-level code you should be able to write the corresponding mips assembly code. simple loop in c; a[ ] is an array of ints do { g = g + a[i]; i = i + j; while (i ! = h) } rewrite this as: loop: g = g + a[i]; i = i + j; if (i ! = h) goto loop; using the mapping: g: $s1, h: $s2, i: $s3, j: $s4, base of a: $s5; write the corresponding assembly instructions.

The value of sin(x) (in radians) can be approximated by the alternating infinite series create a function (prob3_2) that takes inputs of a scalar angle measure (in radians) and the number of approximation terms, n, and estimates sin(x). do not use the sin function in your solution. you may use the factorial function. though this can be done without a loop (more efficiently), your program must use (at least) one. you may find the mod() function useful in solving the problem.