\[ P(t) = \begin{cases} ln(t+8) & \text { on } (-8, -3] \\ -4 & \text { if } t = -2 \\ | t - 3 | - 4 & \text { on } (0, 8] \end{cases} \]
Shifted Domain

Define \(M(y) = P(y - 2)\)

The graph of \(z = M(y)\) appears to be the graph of \(y = P(t)\), just shifted left right by \(\answer {2}\) units.

Shifted Domain

Define \(x(f) = V(f + 3)\)

The graph of \(k = x(f)\) appears to be the graph of \(y = P(t)\), just shifted left right by \(\answer {3}\) units.

2025-05-18 07:10:23