Question

2. Estimating a limit graphically. Activate Use a graph to estimate the limit \lim_{\theta \to 0} \frac{\sin(6\theta)}{\theta} Note: $\theta$ is measured in radians. All angles will be in radians in this class unless otherwise specified. \lim_{\theta \to 0} \frac{\sin(6\theta)}{\theta} =

          2. Estimating a limit graphically.
Activate
Use a graph to estimate the limit
\lim_{\theta \to 0} \frac{\sin(6\theta)}{\theta}
Note: $\theta$ is measured in radians. All angles will be in radians in this class
unless otherwise specified.
\lim_{\theta \to 0} \frac{\sin(6\theta)}{\theta} =

2. Estimating a limit graphically.
Activate
Use a graph to estimate the limit
limθ→0 (sin(6θ))/(θ)
Note: θ is measured in radians. All angles will be in radians in this class
unless otherwise specified.
limθ→0 (sin(6θ))/(θ) =

Added by Ashley L.

Precalculus with Limits

Ron Larson 2nd Edition

Thanks for your feedback!

Estimating a limit graphically. Activate Use a graph to estimate the limit lim_( heta ->0)(sin(6 heta ))/( heta ) Note: heta is measured in radians. All angles will be in radians in this class unless otherwise specified. lim_( heta ->0)(sin(6 heta ))/( heta )= 2. Estimating a limit graphically Activate Use a graph to estimate the limit sin(60) lim 00 Note: is measured in radians. All angles will be in radians in this class unless otherwise specified. d lim sin(60) 9-0