(define (make-procedure-binop binop) (lambda (f g) (lambda (x) (binop (f x) (g x))))) What is the...
(define (make-procedure-binop binop)
(lambda (f g) (lambda (x) (binop (f x) (g x)))))
What is the type of (make-procedure-binop) and (make-procedure-binop -)?
(binop: binary operation)
Homework Answers
A binary operation or dyadic operation is a calculation that combines two elements to produce another element. More formally, a binary operation is an operation of arity two.
More specifically,a binary operation on a set is a binary operation whose two domains and the codomain are the same set. Examples include the familiar arithmetic operations of addition,subtraction,multiplication.Other examples are readily found in different areas of mathematics, such as vector addition,matrix multiplication and conjugation in groups.
Add Answer to:
(define (make-procedure-binop binop)
(lambda (f g) (lambda (x) (binop (f x) (g x)))))
What is the...
) ) (define counter (new-count)) (define foo (lambda (x) (+ x (- 0 x) x)) )...
) ) (define counter (new-count)) (define foo (lambda (x) (+ x (- 0 x) x)) ) (display (foo (counter))) 1 0 N (display (foo (counter) ) ) 1 0 2 -1 Question 13 (1 point) What would be output of the following code, assuming that normal order evaluation is used? (You may assume all arguments are evaluated left to right.) (define new-count (lambda () (let ((cnt 0)) (lambda () (set! cnt (+ 1 cnt)) cnt ) ) ) (define counter...
Reduce the following expressions to values: (((lambda x (lambda y (+ x y))) 10) 5) =...
Reduce the following expressions to values: (((lambda x (lambda y (+ x y))) 10) 5) = ((lambda y (+ 10 y)) 5) = (+ 10 5) = 15 (((lambda f (lambda x (f x))) (lambda y (* y y))) 12) ((((lambda f (lambda x ((f x) f))) (lambda y (lambda g (g (* y y))))) 2) (lambda a a)) I already answered the one in bold just need help with the other two.
Consider this scheme function and explain it Consider the following Scheme function: (define f (lambda (1st)...
Consider this scheme function and explain it
Consider the following Scheme function: (define f (lambda (1st) (cond (null? 1st)) 0) ((number? (car 1st) (+ 1 (f (cdr 1st)))) (else (f (cdr 1st))))) Explain what the function f computes for lists. consider (f '(1 a b 2)) for example.
1.(1) Let A={f(x): f(x)-axx? +ajx + ap} where a, eR (i=1,2,3). Define f+g by (f+g)(x)=(a+b)x² +...
1.(1) Let A={f(x): f(x)-axx? +ajx + ap} where a, eR (i=1,2,3). Define f+g by (f+g)(x)=(a+b)x² + (a1 +b ) x + (ao+b) also define (rf)(x)=(ra) x? +(ra)x+rao Show that A is vector space.
xa for some α e R \ {0} G f : (0,00)-(0, oo) : f(x) Prove...
xa for some α e R \ {0} G f : (0,00)-(0, oo) : f(x) Prove that G endowed with the binary operation o is a group.
Define the fitness f of bit string x with length m = 4, to be the...
Define the fitness f of bit string x with length m = 4, to be the integer represented by the binary number x,( eg. f(0011)=3, f(1111)=15). What is the average times of the schema **1* under f? What is the average fitness of schema *0** under f?
Explain the evaluation of the following Scheme code: (define x 10) (define y 11) (define proc2...
Explain the evaluation of the following Scheme code: (define x 10) (define y 11) (define proc2 (lambda () (cons x (cons y '())))) (define proc1 (lambda (x y) (proc2))) (define main (lambda () (cond ((zero? (read)) (proc1 5 20)) (else (proc2))))) (main)
please explain, not just an answer. No cursive please. Suppose that we define a function f(x) in a piecewise manner - f(z) () for x < a and f(x) = h(x) for x > a. Here, assume that g(z) and...
please explain, not just an answer. No cursive please.
Suppose that we define a function f(x) in a piecewise manner - f(z) () for x < a and f(x) = h(x) for x > a. Here, assume that g(z) and h(z) are differentiable functions. Show that f is differentiable at a if and only if f(a) g(a) and f'(a) g'(a).
Suppose that we define a function f(x) in a piecewise manner - f(z) () for x a. Here, assume that...
In racket language, define a procedure named build-naturals that returns the list (list 0 .. (-...
In racket language, define a procedure named build-naturals that returns the list (list 0 .. (- n 1)) for any natural number n. Example: (build-naturals 5) returns (0 1 2 3 4).. The procedure must call build-list. The procedure passed to build-list must be a lambda expression, not a named procedure
Make a proof that demonstrates (∀x)x=f(x,y),(∀x)φ(x,x)⊢(∀x)(x=f(x,y)∧φ(x,x)) where f is a binary function symbol and φ is...
Make a proof that demonstrates (∀x)x=f(x,y),(∀x)φ(x,x)⊢(∀x)(x=f(x,y)∧φ(x,x)) where f is a binary function symbol and φ is a binary predicate symbol.
) ) (define counter (new-count)) (define foo (lambda (x) (+ x (- 0 x) x)) ) (display (foo (counter))) 1 0 N (display (foo (counter) ) ) 1 0 2 -1 Question 13 (1 point) What would be output of the following code, assuming that normal order evaluation is used? (You may assume all arguments are evaluated left to right.) (define new-count (lambda () (let ((cnt 0)) (lambda () (set! cnt (+ 1 cnt)) cnt ) ) ) (define counter...
Consider this scheme function and explain it
Consider the following Scheme function: (define f (lambda (1st) (cond (null? 1st)) 0) ((number? (car 1st) (+ 1 (f (cdr 1st)))) (else (f (cdr 1st))))) Explain what the function f computes for lists. consider (f '(1 a b 2)) for example.
1.(1) Let A={f(x): f(x)-axx? +ajx + ap} where a, eR (i=1,2,3). Define f+g by (f+g)(x)=(a+b)x² + (a1 +b ) x + (ao+b) also define (rf)(x)=(ra) x? +(ra)x+rao Show that A is vector space.
xa for some α e R \ {0} G f : (0,00)-(0, oo) : f(x) Prove that G endowed with the binary operation o is a group.
Explain the evaluation of the following Scheme code: (define x 10) (define y 11) (define proc2 (lambda () (cons x (cons y '())))) (define proc1 (lambda (x y) (proc2))) (define main (lambda () (cond ((zero? (read)) (proc1 5 20)) (else (proc2))))) (main)
please explain, not just an answer. No cursive please.
Suppose that we define a function f(x) in a piecewise manner - f(z) () for x < a and f(x) = h(x) for x > a. Here, assume that g(z) and h(z) are differentiable functions. Show that f is differentiable at a if and only if f(a) g(a) and f'(a) g'(a).
Suppose that we define a function f(x) in a piecewise manner - f(z) () for x a. Here, assume that...
Most questions answered within 3 hours.
-
Where is the error in this code sequence?
String s1 = "Hello";
String s2 = "ello";...
asked 10 months ago -
Financial data for Joel de Paris, Inc., for last year
follow:
Joel de Paris, Inc.
Balance...
asked 10 months ago -
Consider this reaction:
Al2(SO4)3 (aq)+ BaCl3
(aq) Al2Cl6 (aq)- +
3BaSO4(s) . What is the...
asked 10 months ago -
Suppose that Savneet is considering increasing her
recent random sample from 20 car rentals to 40...
asked 10 months ago -
Trucks arrive at an unloading terminal at an average rate of 120
per hour.
Trucks arrive...
asked 10 months ago -
Why are methanol and ethanol completely soluble in water while
octanol is not very little soluble....
asked 10 months ago -
A facilities manager at a university reads in a research report
that the mean amount of...
asked 10 months ago -
When the CuSO4 is rehydrated by adding water to the anhydrous
compound, is this an endothermic...
asked 10 months ago -
A ray of sunlight is passing from diamond into crown glass; the
angle of incidence is...
asked 10 months ago -
A block of mass 0.249 kg is placed on top of a light, vertical
spring of...
asked 10 months ago -
how do the kidneys compensate in the presences of acidosis
a) trigger hyperventilate
b) reserve acid...
asked 10 months ago -
Question 501 pts
The rental rate of capital to the firm increases. Which of the
following...
asked 10 months ago