\ \ Section 1.3 Continuity and the Intermediate Value Theorem IVT\ Due Wednesday by 11:59pm\ Points 100\ Submitting an external tool\ Remove Ads\ TOTALAdblock\ Submitting an external tool\ Select the correct answer below:\

f(x)

is defined at

x=3

.\

\\\\lim_(x->3)f(x)

exists.\

\\\\lim_(x->a)f(x)=f(a)

.\ All three conditions for continuity are true, so

f(x)

is continuous.\ \ The graph of

f(x)

is given below. Which of the three conditions for continuity are true for

f(x)

?\ \ The graph of

f(x)

is given below. Which of the three conditions for continuity are true for

f(x)

?\ \ Select the correct answer below:\

f(x)

is defined at

x=3

.\

\\\\lim_(x->3)f(x)

exists.\

\\\\lim_(x->a)f(x)=f(a).

\ All three conditions for continuity are true, so

f(x)

is continuous.\ \ Select the correct answer below:\

f(x)

is defined at

x=3

.\

\\\\lim_(x->3)f(x)

exists.\

\\\\lim_(x->a)f(x)=f(a).

\ All three conditions for continuity are true, so

f(x)

is continuous.

Select the correct answer below: f(x) is defined at x=3. limx3f(x) exists. limxaf(x)=f(a) All three conditions for continuity are true, so f(x) is continuous