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Abstract Algebra
WHAT IS LINEAR REGRESSION MODEL? HOW IS REGRESSION ANALYSIS DIFFERENT FROM CORRELATION ANALYSIS?
Abstract Algebra
place 10 dishes along the 4 edges of a table so that each edge has the same amount of dishes
Abstract Algebra
what is main idea of direct sum ?
Abstract Algebra
Write the truth table and a Boolean expression for the following conditions:
x is 0 if any two of the three variables are 1. x is 1 for all other conditions.
x is 0 if any two of the three variables are 1. x is 1 for all other conditions.
Abstract Algebra
Implement the following SOP expression
a. f = ∑(1,2,3,6,7,12,14,15)
b. f = ∑(1,6,7,14)
c. f = ∑(2,4,6,8,10,12,14)
d. f = ∑(1,3,5,7,9,11,13,15)
a. f = ∑(1,2,3,6,7,12,14,15)
b. f = ∑(1,6,7,14)
c. f = ∑(2,4,6,8,10,12,14)
d. f = ∑(1,3,5,7,9,11,13,15)
Abstract Algebra
Simplify: sin(1 + cot2x)
Abstract Algebra
0. Show that there exist infinitely many finite sets that are not transitive and infinitely man infinite sets that are not transitive.
1. Show: A set X is transitive if and only if X is a subset of P(X).
2. Show: if every X *belongs to* S is transitive, then union(S) is transitive.
3. Show: an ordinal α is a natural number if and only if every nonempty subset of α has a greatest element.
4.Show: If a set of ordinals X does not have a greatest element, then sup X is a limit ordinal.
5. Show: If X is a nonempty set of ordinals, then intersection(X) is an ordinal. Moreover, intersection(X) is the least element of X.
1. Show: A set X is transitive if and only if X is a subset of P(X).
2. Show: if every X *belongs to* S is transitive, then union(S) is transitive.
3. Show: an ordinal α is a natural number if and only if every nonempty subset of α has a greatest element.
4.Show: If a set of ordinals X does not have a greatest element, then sup X is a limit ordinal.
5. Show: If X is a nonempty set of ordinals, then intersection(X) is an ordinal. Moreover, intersection(X) is the least element of X.
Abstract Algebra
Prove: Any endomorphism of K[x] which is the identity on K is the evaluation of g for some g in K[x].
Here K[x] denotes the ring of polynomials of K.
Here K[x] denotes the ring of polynomials of K.
Abstract Algebra
5+(-19)+(+2)-(-5)
Abstract Algebra
find the vertical asympotes, if any, of the graph of the rational function. h(x)=x/(x-1)
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#331389 on Nov 2022
#331389 on Nov 2022