At which value of $x$ does $s(x)=\frac{(x-6)(x+8)}{(x-6)(x+6)}$ have a REMOVABLE discontinuity?

Use the graph of $f$. What kind of discontinuity does $f$ have at $x=-5$?

A function is defined by $v(x)=cx+3$ for $x<-5$ and by $v(x)=x^2-2$ for $x\ge -5$. What value of $c$ makes $v$ continuous at $x=-5$?

Use the graph of $g$. What kind of discontinuity does $g$ have at $x=-5$?

At which value of $x$ does $h(x)=\frac{(x-2)(x+3)}{(x-2)(x+2)}$ have a REMOVABLE discontinuity?

What kind of discontinuity does $v(x)=\frac{x-8}{x^2-64}$ have at $x=-8$?

A function is defined by $r(x)=x^2$ for $x\le 2$ and by $r(x)=-3x+10$ for $x>2$. Is $r$ continuous at $x=2$?

For $r(x)=\frac{x^2+5x+6}{x+3}$, which part of the continuity test fails at $x=-3$?

For $h(x)=\frac{x^2-4x-32}{x+4}$, which part of the continuity test fails at $x=-4$?

A function is defined by $w(x)=cx-7$ for $x<-2$ and by $w(x)=x^2-5$ for $x\ge -2$. What value of $c$ makes $w$ continuous at $x=-2$?

At which value of $x$ does $v(x)=\frac{(x-8)(x-6)}{(x-8)(x+8)}$ have an INFINITE discontinuity?

A function is defined by $p(x)=x^2$ for $x\le -1$ and by $p(x)=-2x-1$ for $x>-1$. Is $p$ continuous at $x=-1$?

What kind of discontinuity does $r(x)=\frac{x-5}{x-2}$ have at $x=5$?

At which value of $x$ does $r(x)=\frac{(x-5)(x-4)}{(x-5)(x+5)}$ have an INFINITE discontinuity?

A function is defined by $q(x)=x^2$ for $x\le 2$ and by $q(x)=2x$ for $x>2$. Is $q$ continuous at $x=2$?

For $f(x)=\frac{x^2+10x+16}{x+2}$, which part of the continuity test fails at $x=-2$?

At which value of $x$ does $w(x)=\frac{(x-9)(x-3)}{(x-9)(x+9)}$ have an INFINITE discontinuity?

Use the graph of $q$. What kind of discontinuity does $q$ have at $x=3$?

A function is defined by $q(x)=cx+2$ for $x<2$ and by $q(x)=x^2-4$ for $x\ge 2$. What value of $c$ makes $q$ continuous at $x=2$?

For $p(x)=\frac{x^2+3x-40}{x+8}$, which part of the continuity test fails at $x=-8$?

Use the graph of $w$. What kind of discontinuity does $w$ have at $x=2$?

At which value of $x$ does $v(x)=\frac{(x-8)(x-2)}{(x-8)(x+8)}$ have an INFINITE discontinuity?

A function is defined by $w(x)=x^2$ for $x\le -5$ and by $w(x)=4x+45$ for $x>-5$. Is $w$ continuous at $x=-5$?

Use the graph of $u$. What kind of discontinuity does $u$ have at $x=-2$?

A function is defined by $f(x)=cx-4$ for $x<-6$ and by $f(x)=x^2+2$ for $x\ge -6$. What value of $c$ makes $f$ continuous at $x=-6$?

For $r(x)=\frac{x^2-3x-4}{x-4}$, which part of the continuity test fails at $x=4$?

Use the graph of $q$. What kind of discontinuity does $q$ have at $x=-6$?

A function is defined by $s(x)=x^2$ for $x\le -5$ and by $s(x)=-x+20$ for $x>-5$. Is $s$ continuous at $x=-5$?

A function is defined by $w(x)=cx-3$ for $x<6$ and by $w(x)=x^2+3$ for $x\ge 6$. What value of $c$ makes $w$ continuous at $x=6$?

For $q(x)=\frac{x^2-4x+3}{x-1}$, which part of the continuity test fails at $x=1$?