Question

Find a model for each of the following wffs: A:∀x (p(x, f(x)) → p(x, y))

Find a model for each of the following wffs:

A:∀x (p(x, f(x)) → p(x, y))

Homework Answers

Answer #1

Solution: The above-given well-formed formula is making use of the quantifiers, there are two kinds of quantifiers namely, the universal quantifier as well as the existential quantifier. The formula and its meaning are described down below:

Formula: A:∀x (p(x, f(x)) → p(x, y))

Description: It says that statement A is defined in such a way that for all values of x there exists a function p that has x and another f(x) in its domain and if this function p(x, f(x)) holds then and only then the function p(x,y) holds.

Here's the solution to your question, please provide it a 100% rating. Thanks for asking and happy learning!!

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Find a model for each of the following wffs. a. ∃x (p(x) → q(x)) ^ ∀x...
Find a model for each of the following wffs. a. ∃x (p(x) → q(x)) ^ ∀x ¬ p(x)                  b. ∃x ∀y p(x, y) ^ ∃x ∀y ¬ p(x, y) c. ∃x p(x) ^ ∃x q(x) → ∃x (p(x) ^ q(x))
prove following P(x < X ≤ y) = F(y) − F(x) P(X = x) = F(x)...
prove following P(x < X ≤ y) = F(y) − F(x) P(X = x) = F(x) − F(x−) where F(x−) = limy↑x F(y); P(X = x) = F(x+) − F(x−).
Suppose f(x,y)=(1/8)(6-x-y) for 0<x<2 and 2<y<4. Find p(0.5 < X < 1) and p(2 < Y...
Suppose f(x,y)=(1/8)(6-x-y) for 0<x<2 and 2<y<4. Find p(0.5 < X < 1) and p(2 < Y < 3) Find p(Y<3|X=1) Find p(Y<3|0.5<X<1)
For each vector field F~ (x, y) = hP(x, y), Q(x, y)i, find a function f(x,...
For each vector field F~ (x, y) = hP(x, y), Q(x, y)i, find a function f(x, y) such that F~ (x, y) = ∇f(x, y) = h ∂f ∂x , ∂f ∂y i by integrating P and Q with respect to the appropriate variables and combining answers. Then use that potential function to directly calculate the given line integral (via the Fundamental Theorem of Line Integrals): a) F~ 1(x, y) = hx 2 , y2 i Z C F~ 1...
Consider f(x, y) = (x ^2)y + 3xy − x(y^2) and point P (1, 0). Find...
Consider f(x, y) = (x ^2)y + 3xy − x(y^2) and point P (1, 0). Find the directional derivative of f at P in the direction of ⃗v = 〈1, 1〉. Starting from P , in what direction does f have the maximal rate of change? Calculate the maximal rate of change
Consider the following. f(x, y) = x/y,    P(4, 1),    u = 3 5  i + 4 5  j...
Consider the following. f(x, y) = x/y,    P(4, 1),    u = 3 5  i + 4 5  j (a) Find the gradient of f. (b) Evaluate the gradient at the point P. (c) Find the rate of change of f at P in the direction of the vector u.
Find a unit normal vector for the following function at the point P(−1,3,−10): f(x,y)=ln(−x/(−3y−z))
Find a unit normal vector for the following function at the point P(−1,3,−10): f(x,y)=ln(−x/(−3y−z))
Let f(x, y) = x^2 ln(x^3 + y). (a) Find the gradient of f. (b) Find...
Let f(x, y) = x^2 ln(x^3 + y). (a) Find the gradient of f. (b) Find the direction in which the function decreases most rapidly at the point P(2, 1). (Give the direction as a unit vector.) (c) Find the directions of zero change of f at the point P(2, 1). (Give both directions as a unit vector.)
Which of the following strings P is a Python program. (b) P = “def f(x): x...
Which of the following strings P is a Python program. (b) P = “def f(x): x = 'am I a Python program?'” (d) P = “def f(x,y,z): return y” (e) P = “def f(x): return y” For each of the following Python programs P and input strings I, give the output P(I), (f) P = “def f(x): return str(len(x+x+'x'))”, I = “GAGAT” (g) P = “def f(x): return str(len(x))”, I=P (h) P = “def f(x): return str(1/int(x))”, I = “0”
Given :  f(x,y)=6x, 0<x<1,0<y<1−x Find: marginal pdf’s for X and Y, conditional pdf’s, P(0 < X <...
Given :  f(x,y)=6x, 0<x<1,0<y<1−x Find: marginal pdf’s for X and Y, conditional pdf’s, P(0 < X < 0.5,0 < Y < 0.25), E(X), and V(X)
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT