Question

How many discontinuities does the following piecewise function have? \begin{cases} 3e^{x+3} + 1, & x < -3 \\ \frac{2}{3}x^2 - 1, & -3 \le x \le 3 \\ -\frac{7}{2}x + \frac{29}{2}, & 3 < x < 5 \\ \log(2x - 4), & x \ge 5 \end{cases} three two one zero Score 0

          How many discontinuities does the following piecewise function have?
\begin{cases}
3e^{x+3} + 1, & x < -3 \\
\frac{2}{3}x^2 - 1, & -3 \le x \le 3 \\
-\frac{7}{2}x + \frac{29}{2}, & 3 < x < 5 \\
\log(2x - 4), & x \ge 5
\end{cases}
three
two
one
zero
Score
0

How many discontinuities does the following piecewise function have?

3e^x+3 + 1, x < -3

(2)/(3)x^2 - 1, -3 ≤x ≤3

-(7)/(2)x + (29)/(2), 3 < x < 5

log(2x - 4), x ≥5

three
two
one
zero
Score
0

Added by Tamara Y.

Precalculus with Limits

Ron Larson 2nd Edition

Thanks for your feedback!

How many discontinuities does the following piecewise function have? f(x)={(3e^(x+3)+1,x<-3),((2)/(3)x^(2)-1,-3=5):} three two one zero Score How many discontinuities does the following piecewise function have? 3e*+3+1, x<-3 fx= 13 29 x+ 2 [1og(2x-4), x5 three two one zero Score 0