Design and implement (meaning write code and execute the code turning in test cases and source code) for the following two algorithms to raise an integer to an integer power assume in both cases that n, the exponent, is a power of 2: Again, in case you don’t have any programming language at hand you can use pseudocode to solve the problem. Algorithm 1 X**N = X* X**(N-1)X**0 = 1 Algorithm 2 n = 2**m X**n = ((X**2)**2)**2…, etc. [NOTE: the symbol of power (**) is used m times here, i.e., X**8 = ((X**2)**2)**2, because 8 = 2**3]. Which algorithm is more efficient with respect to the number of multiplications? (5) Design and implement (meaning write code and execute the code turning in test cases andsource code) for the following two algorithms to raise an integer to an integer power assumein both cases that n, the exponent, is a power of 2:Again, in case you don't have any programming language at hand you can use pseudocodeto solve the problem.1 Algorithm 1X**N=X* X**(N-1)X**0=1Algorithm 2n = 2**mX**n = ((X**2)**2)**2..., etc. [NOTE: the symbol of power (**) is used m times here,i.e., X**8 = ((X**2)**2)**2, because 8 = 2**3].Which algorithm is more efficient with respect to the number of multiplications?

Answered: write code and execute the code turning…

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

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Design and implement (meaning write code and execute the code turning in test cases and source code) for the following two algorithms to raise an integer to an integer power assume in both cases that n, the exponent, is a power of 2:

Again, in case you don’t have any programming language at hand you can use pseudocode to solve the problem.

Algorithm 1

X**N = X* X**(N-1)

X**0 = 1

Algorithm 2

n = 2**m

X**n = ((X**2)**2)**2…, etc. [NOTE: the symbol of power (**) is used m times here, i.e., X**8 = ((X**2)**2)**2, because 8 = 2**3].

Which algorithm is more efficient with respect to the number of multiplications?

(5) Design and implement (meaning write code and execute the code turning in test cases and
source code) for the following two algorithms to raise an integer to an integer power assume
in both cases that n, the exponent, is a power of 2:
Again, in case you don't have any programming language at hand you can use pseudocode
to solve the problem.
1

Algorithm 1
X**N=X* X**(N-1)
X**0=1
Algorithm 2
n = 2**m
X**n = ((X**2)**2)**2..., etc. [NOTE: the symbol of power (**) is used m times here,
i.e., X**8 = ((X**2)**2)**2, because 8 = 2**3].
Which algorithm is more efficient with respect to the number of multiplications?

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