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Graphical limit at point discontinuity

video
  • Content location → Limits
    EvidenceThis segment introduces the problem of finding \lim_{x \to 7} g(x) from the graph of y=g(x). The graph contains a visible break at x=7: an open circle at (7,0) and a separate filled point above it. The narration explains that the limit question is about the value approached by the function as the inputs get closer to 7, not the isolated plotted value exactly at 7.
  • Content location → Limits
    EvidenceConnection evidence is not yet available in this language.

Limits

concept
  • Explanation → Limits
    EvidenceThis segment introduces the problem of finding \lim_{x \to 7} g(x) from the graph of y=g(x). The graph contains a visible break at x=7: an open circle at (7,0) and a separate filled point above it. The narration explains that the limit question is about the value approached by the function as the inputs get closer to 7, not the isolated plotted value exactly at 7.
  • Explanation → Limits
    EvidenceConnection evidence is not yet available in this language.

Limits

segment
  • Content location → Graphical limit at point discontinuity
    EvidenceThis segment introduces the problem of finding \lim_{x \to 7} g(x) from the graph of y=g(x). The graph contains a visible break at x=7: an open circle at (7,0) and a separate filled point above it. The narration explains that the limit question is about the value approached by the function as the inputs get closer to 7, not the isolated plotted value exactly at 7.
  • Explanation → Limits
    EvidenceThis segment introduces the problem of finding \lim_{x \to 7} g(x) from the graph of y=g(x). The graph contains a visible break at x=7: an open circle at (7,0) and a separate filled point above it. The narration explains that the limit question is about the value approached by the function as the inputs get closer to 7, not the isolated plotted value exactly at 7.