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How do we represent the above facts in 1)axiom form and 2)clausal form
1) All babies are innocent 2) Anyone who is innocent and affectionate will be loved by others 3) Anyone who is loved by others, will receive gifts 4) Teena is an affectionate baby
My thoughts on the question : (Let Vx and Ex denote universal and existential quantifiers respectively )
Let B(x) denote x is a baby I(x) denote x is innocent A(x) denote x is affectionate L(x) denote x is loved by others G(x) denote x receives a gift
Axiom Form : 1) Vx[ B(x) --> I(x) ] 2) Vx[ I(x) ^ A(x) ] --> L(x) 3) Vx [ L(x) --> G(x) ] 4) B(Teena) --> A(Teena)
Have I done the first part correctly? And how do we do the second part?
It is given that a,b,c are positive values. 1) show that (a+b+c)((1/a)+(1/b)+(1/c)) >= 9
2) If a+b+c=1 , show that (2-a),(2-b),(2-c) are positive
3) Using above results show that [(a/(2-a)) + (b/(2-b)) + (c/(2-c)) ] >= 3/5
I need help with 3rd part
Question: points A (-1,-2),B(7,2) and C (k, 4), where K is a constant, are the vertices of triangle ABC. Angle ABC is a right angle. Calculate the value of K?
1.) A graduate program at a university has an admission eligibility policy that requires applicants to be in the top 20% of admissions test scores. If the test scores have a mean score of 1485 with a standard deviation of 240, what is the test score that determines the cut-off for the top 20%? I know that this problem has to do with Z-score but I’m not sure how to go about calculating it!
Given an array A of numbers of length n (indexed starting at 0), verify that the following pseu-docode program returns the index of the smallest element in the array. What is the LOOP invariant Hint: You should have more than one component to your loop invariant, and both minVal and minLoc should appear somewhere in the invariants. def findMin(A): n = length(A) minVal = A minLoc = 0 for (i = 1, i
Doing a practice assignment right now and I'm very confused on how one would do this
Determine an equation for the family of functions, in simplified form, of a quartic with the following zeros -2 (plus or minus) square root 3 and 4 (plus or minus) square root 3
Determine an equation for the family member whose graph passes through the point (-1, 1). (2 marks)