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A piece-wise continuous function is one which has a domain that is broken up inot sub-domains. Over each sub-domain the function is continuous but at the end of the domain one of the following possibilities can occur:
- the domain itself is discontinuous (disjoint domains),
- the value of the function is not defined at the start or end-point of the domain ((a hole),
- the value of the function at the end point of a sub-domain is different to its value at the start of the next sub-domain (a step-discontinuity).
A piece-wise continuous function is one which has a domain that is broken up inot sub-domains. Over each sub-domain the function is continuous but at the end of the domain one of the following possibilities can occur:
- the domain itself is discontinuous (disjoint domains),
- the value of the function is not defined at the start or end-point of the domain ((a hole),
- the value of the function at the end point of a sub-domain is different to its value at the start of the next sub-domain (a step-discontinuity).
A piece-wise continuous function is one which has a domain that is broken up inot sub-domains. Over each sub-domain the function is continuous but at the end of the domain one of the following possibilities can occur:
- the domain itself is discontinuous (disjoint domains),
- the value of the function is not defined at the start or end-point of the domain ((a hole),
- the value of the function at the end point of a sub-domain is different to its value at the start of the next sub-domain (a step-discontinuity).
A piece-wise continuous function is one which has a domain that is broken up inot sub-domains. Over each sub-domain the function is continuous but at the end of the domain one of the following possibilities can occur:
- the domain itself is discontinuous (disjoint domains),
- the value of the function is not defined at the start or end-point of the domain ((a hole),
- the value of the function at the end point of a sub-domain is different to its value at the start of the next sub-domain (a step-discontinuity).
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MaxineA piece-wise continuous function is one which has a domain that is broken up inot sub-domains. Over each sub-domain the function is continuous but at the end of the domain one of the following possibilities can occur:
- the domain itself is discontinuous (disjoint domains),
- the value of the function is not defined at the start or end-point of the domain ((a hole),
- the value of the function at the end point of a sub-domain is different to its value at the start of the next sub-domain (a step-discontinuity).
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The greatest integer function and absolute value function are both examples of functions that can be defined as what?
Both the Greatest Integer Function and the Absolute Value Function are considered Piece-Wise Defined Functions. This implies that the function was put together using parts from other functions.
What angle does the vector make with the positive z axis?
This is another one of those questions which I can in no wise even begin toanswer, but which I suspect would quickly become a veritable piece o'cakeif I could but see the vector in its coordinate space for only an instant.
Yyyy you r yyyyy you b i c you r y plus y 4?
That's usually translated as, "Too wise you are, too wise you be, I see you are too wise for me."
The 3 w m?
the Three Wise Monkeys
What if your words are wise Arjuna but your sorrow is for nothing The truly wise mourn neither for the living nor for the dead There never was a time when I did not exist nor you nor any of these king?
reincarnation
