(((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.
Example A. ((lambda (x) (+ 1 x)) ((lambda (z) (+ 1 z)) 3)) Normal order reduction: -> (+ 1 ((lambda (z) (+ 1 z)) 3)) -> (+ 1 (+ 1 3)) -> (+ 1 4) -> 5 Applicative order reduction: -> ((lambda (x) (+ 1 x)) (+ 1 3)) -> ((lambda (x) (+ 1 x)) 4) -> (+ 1 4) -> 5
Reduce the following expressions to values: (((lambda x (lambda y (+ x y))) 10) 5) =...
Beta reduce the following lambda expressions, if possible: a) (lambda x . lambda y. (x y) (y w)) b) (lambda x . (x x) lambda x . (x x))
Normalize the following untyped applied lambda calculus expressions as much as possible using the call-by-value rules, showing all steps CLEARLY, please. TYPED answer is preferred. a) (λx. x * x) 1 b) (λx. x + 4) ((λy. y + 5) 3) c) (λf g x. g (f x)) (λa. a * a) (λb. b + 1 + 2) 3 d) (λf x. f (f (f x))) (λb. if b then false else true) true
these questions are about LISP please explain the reason In the following Fun language example, which expressions can we get by some series of reductions? Assume that we can reduce the built-in function + in the usual way that addition works. Definitions: f(x, y) = x+y g(x) = x+1 h(x) = 7 Example: f(g(h(4)), h(g(5))) 1.Select all that apply: a. g(h(4)) + h(g(5)) b. f(g(7), h(g(5))) c. f(8, 7) d. 15 e. f(g(h(4)) + h(g(5))) f. f(5, h(g(5))) g. f(h(g(4)),...
2.* Let x -5- 8i and y 10-5i. Use MATLAB to compute the following expressions. Hand-check the answers. a. The magnitude and angle of y. b. The magnitude and angle of 3.* Use MATLAB to find the angles corresponding to the following coordinates. Hand-check the answers. a. (x, y) (5, 8) b. (x,y)(-5, 8) c. (x) (5,-8) d. (x,y)=(-5,-8) 4. For several values of x, use MATLAB to confirm that sinh x (e-e )/2
Determine the expressions for the x-, y-, and
z-components of the electric field (Ex,
Ey, Ez) for this wave as a
function of space and time.
Part g, please! Thanks!
The magnetic field of a linearly polarized electromagnetic plane wave is described by B.-(50 T) sin(kz-(3.4x1015 rad)); By-0; B.-0. 2 Consider the wave at time t = 0 and position (x, y, z) = (0, 0, ?/2k). Let the +x-direction point to the right, the +y-direction point up the page,...
9+ 5 8 7 4 h(x) 6 3 y-values 5+ y-values 4 N 8(x) 3 2 1 3 2 X-values Ou 2 3 x-values If f(x) g() then h(x)' f'(4) = -13/2 Preview Get help: Video
I need help on this question Thanks
1. Let g(x) = x2 and h(x, y, z) =x+ y + z, and let f(x, y) be the function defined from g and f by primitive recursion. Compute the values f(1, 0), f(1, 1), f(1, 2) and f(5, 0). f(5, ). f(5, 2)
1. Let g(x) = x2 and h(x, y, z) =x+ y + z, and let f(x, y) be the function defined from g and f by primitive recursion. Compute...
Find the exact values of x and y. (Assume s = 5.) X = 30 Need Help? Read It Talk to a Tutor 23. -12 points SwokPreCalc135.2.012. Find the exact values of x and y. Assume a = 6.
Assuming x and y each are a list of integers, answer the following questions. Use a as a running variable. If necessary use b as an additional running variable. Do not use any other variables as you do not need. a. Write a Python statement using lambda calculus map to map x to y where every element of y is incremented by 1. b. Write a Python statement using lambda calculus reduce to reduce x to s, where s is...
By 5. (a) Verify that y = {24 sin x is a solution to the differential equation dx2 dy + 5y = 0. dc [10 marks) (b) Differentiate the following functions with respect to c: (i) In(1 + sin? 2) (ii) * 2x3 - 4 - 8 dc. (c) Evaluate the integral / 272 * +432 – 4.7" [15 marks] [25 marks] 6. (a) let f: R+R be a function defined by f(x) 3 + 4 if : 51 ax+b...