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Q: What is each element in f I t t?
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What is surjective in algebra mapping?

A mapping, f, from set S to set T is said to be surjective if for every element in set T, there is some element in S such that it maps on to the element in T. Thus, if t is any element of T, there must be some element, s, in S such that f(s) = t.


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A set S is a proper subset of a set T if each element of S is also in T and there is at least one element in T that is not in S.


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A mathematical function, f, is a mapping from an m-dimensional space, S (the domain), to an n-dimensional space, T, such that for every element in S there is one element in T. This may be denoted by f(x1, x2, ... , xm) = (y1, y2, ... , yn)


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Here is its truth-table: A B A and B F F F F T F T F F T T T


What does the truth table for Modus Tollens look like?

p > q~qTherefore, ~p| p | q | p > q | ~q | ~p || t | t | t | f | f || t | f | t | t | f || f | t | t | f | t || f | f | t | t | t |


What is the truth table for p and negation q?

P | T T F F Q | T F T F Q' | F T F T P + Q' | F T F F The layout is the best I could do with this software. Hope it is OK.


What is the truth table for negation p or negation q?

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A mass oscillates on the end of a spring with a period of four seconds what is the frequency of the oscillator?

Period, T , and frequency, f , are always the inverse of each other; f = 1/T