Topic: Jump Discontinuity
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How to Discontinue Jump and Redirect
Website owners use redirects, also known as jumps, to inform a visitor's browser that instead of going to the URL requested, it should go to a different URL. For example, you could tell any browser trying to access yoursite1.com to jump to ... Read More »
Source: http://www.ehow.com/how_12075898_discontinue-jump-redirect.html
What is jump discontinuity?
( ′jəmp dis′känt·ən′ü·əd·ē ) (mathematics) A point a where for a real-valued function ƒ(x) the limit on the left of ƒ(x) as x approaches a and the limit on the right both exist but are distinct. Read More »
Source: http://www.answers.com/topic/jump-discontinuity
What is a practical use of jump discontinuity in a function
If f(x) fails to be continuous because limf(x)x fails to exist (or ... ...MORE... Read More »
Source: http://www.chacha.com/question/what-is-a-practical-use-of-jump-di...
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Jump Discontinuity
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shock wave
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Source: http://wiki.answers.com/Q/What_is_the_discontinuity_called_when_t...
x* is a removable discontinuity if lim x->x*- = lim x->x*+ and is finite. In other words, the limit as x approaches x* from the right is equal to the limit as x approaches x* from the left. x* is a jump discontinuity if the limit as x appro...
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Source: http://answers.yahoo.com/question/index?qid=20070609205812AAoPVcB
Let a be a real number and suppose the lim (x → a+ ) f(x) = L ∈ R. since f is differentiable at a+, it's continuous at a. Then, applying L'Hopital Rule, 0/0 form, we get, f'(a) = lim (x → a+ ) (f(x) - f(a))/(x - a) = lim (x → a+ ) (d/dx(f(x...
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Source: http://answers.yahoo.com/question/index?qid=20120511210336AA8wkLQ
yes, i suppose you do, since this would maintain the idea of the integral being the area under a curve. To form this area physically, you'd join the ends of the discontinuity with a vertical line; this would correspond to just 'slicing up' ...
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Source: http://answers.yahoo.com/question/index?qid=20090416081015AALVBCm
This follows from the following fact about derivatives: If f is continuos at a and lim (x → a) f'(x) exists in R, then f is differentiable at a and f''(a) = lim (x → a) f'(x). An easy way to prove this is by means of L'Hopital Rule. Since f...
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Source: http://answers.yahoo.com/question/index?qid=20081104052134AAmyuMz
If you have the jump discontinuity at x = 3, then it can't be removable. All you have to do is to adjust the equation of the graph... See the link for the graph of the original function... http://www.wolframalpha.com/input/?i=|x-… I hope th...
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Source: http://answers.yahoo.com/question/index?qid=20111008171114AAWIHeh
