Given

\\\\lim_(p->q)g(p)=D

, determine which choice best describes the appropriate

\\\\epsi -\\\\delta

definition of the statement.\ A. For each given number

\\\\epsi >0

, there is a corresponding

\\\\delta >0

, such that for all p,

0|g(p)-D|>\\\\epsi

.\ B. For each given number

\\\\epsi >0

, there is a corresponding

\\\\delta >0

, such that for all p,

0|g(p)-D|

.\ C. For each given number

\\\\epsi >0

, there is a corresponding

\\\\delta >0

, such that for all

p

,

|hat(p)-q|>\\\\delta =>|g(p)-D|>\\\\epsi

.\

D

. For each given number

\\\\epsi >0

, there is a corresponding

\\\\delta >0

, such that for all

p

,

|p-q|>\\\\delta =>|g(p)-D|

1. Given limpqg(p)=D, determine which choice best describes the appropriate definition of the statement. A. For each given number >0, there is a corresponding >0, such that for all p, 0. B. For each given number >0, there is a corresponding >0, such that for all p, 00, there is a corresponding >0, such that for all p, pq>g(p)D>. D. For each given number >0, there is a corresponding >0, such that for all p, pq>g(p)D