Answered step by step
Verified Expert Solution
Link Copied!

Question

1 Approved Answer

SCHEME LISP PROBLEMS (FROM MIT SICP BOOK) problem 1 Please so the solution step by step . Thanks Problem 2 The following pattern of numbers

SCHEME LISP PROBLEMS (FROM MIT SICP BOOK) problem 1

image text in transcribed Please so the solution step by step . Thanks

Problem 2

The following pattern of numbers is called Pascals triangle. image text in transcribed Please show and explain answers step by step. They should be written in LISP . Thanks

Exercise 1.17: The exponentiation algorithms in this sec- tion are based on performing exponentiation by means of repeated multiplication. In a similar way, one can perform integer multiplication by means of repeated addition. The following multiplication procedure (in which it is assumed that our language can only add, not multiply) is analogous to the expt procedure (define ( a b) if b 0) +a a (b 1) This algorithm takes a number of steps that is linear in b Now suppose we include, together with addition, opera tions double, which doubles an integer, and halve, which divides an (even) integer by 2. Using these, design a mul tiplication procedure analogous to fast-expt that uses a logarithmic number of steps. 60 Exercise 1.18: Using the results of Exercise 1.16 and Exer cise 1.17, devise a procedure that generates an iterative pro- cess for multiplying two integers in terms of adding, dou bling, and halving and uses a logarithmic number of steps.40

Step by Step Solution

There are 3 Steps involved in it

Step: 1

blur-text-image

Get Instant Access to Expert-Tailored Solutions

See step-by-step solutions with expert insights and AI powered tools for academic success

Step: 2

blur-text-image_step_2

Step: 3

blur-text-image_step3

Ace Your Homework with AI

Get the answers you need in no time with our AI-driven, step-by-step assistance

Get Started

Recommended Textbook for

More Books

Students also viewed these Databases questions

Question

What is Paretos rule?

Answered: 1 week ago