a. Write a function to implement the dot product of two arrays a and b, both with the same length len: uint64_t dot(uint64_t a[], uint64_t b[], int len); b. Write a function to implement the dot product of two arrays a and b, both with the same length len: int64_t dot(int32_t a[], int32_t b[], int len); c. Write a function to compute the following C++ code in double precision. Note that we have not learned this, but you can figure it out by reading the double-precision examples in all_instructions.cc

Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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Part 2:
Question 1: Writing Functions in AARCH64
a. Write a function to implement the dot product of two arrays a and b, both with
the same length len:
uint64_t dot(uint64_t a[], uint64_t b[], int len);
b. Write a function to implement the dot product of two arrays a and b, both with
the same length len:
int64_t dot(int32_t a[], int32_t b[], int len);
c. Write a function to compute the following C++ code in double precision. Note
that we have not learned this, but you can figure it out by reading the
double-precision examples in all_instructions.cc
double hypot(double a, double b); // return sqrt of a**2+b**2
d. Evaluate the polynomial ax^2+bx+c. The efficient way is using Horner's form:
(ax + b)*x + c
double quadratic(double a, double b, double c, double x);
Transcribed Image Text:Part 2: Question 1: Writing Functions in AARCH64 a. Write a function to implement the dot product of two arrays a and b, both with the same length len: uint64_t dot(uint64_t a[], uint64_t b[], int len); b. Write a function to implement the dot product of two arrays a and b, both with the same length len: int64_t dot(int32_t a[], int32_t b[], int len); c. Write a function to compute the following C++ code in double precision. Note that we have not learned this, but you can figure it out by reading the double-precision examples in all_instructions.cc double hypot(double a, double b); // return sqrt of a**2+b**2 d. Evaluate the polynomial ax^2+bx+c. The efficient way is using Horner's form: (ax + b)*x + c double quadratic(double a, double b, double c, double x);
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