Sketch two periods of the graph of the function \( p(x)=\tan \left(x-\frac{\pi}{3}\right) \), Identify the stretching factor, period, and asymptotes, Enter the exact answers, For the number \( \pi \), either choose \( \pi \) from the bar at the top or type in \( \mathrm{Pl}( \) with a capital \( P) \), Stretching factor \( = \) Number : Enter the asymptotes of the function on the domain \( [-P, P] \). To enter \( \pi \), type Pi. The field below accepts a list of numbers or formulas separated by semicolons (e.g. \( 2 ; 4 ; 6 \) or \( x+1 ; x-1) \). The order of the list does not matter. Asymptotes: \( x=\square \)

In \( \triangle \mathrm{TUV}, u=750 \mathrm{~cm}, m \angle \mathrm{~T}=105^{\circ} \) and \( m \angle \mathrm{U}=42^{\circ} \). Find the length of \( t \), to the nearest centimeter.

In \( \triangle \mathrm{GHI}, g=9.6 \) inches, \( m \angle \mathrm{I}=80^{\circ} \) and \( m \angle \mathrm{G}=15^{\circ} \). Find the length of \( h \), to the nearest 10th of an inch.

In \( \triangle \mathrm{EFG}, f=400 \) inches, \( m \angle \mathrm{~F}=94^{\circ} \) and \( m \angle \mathrm{G}=33^{\circ} \). Find the length of \( g \), to the nearest 10th of an inch.

In \( \triangle \mathrm{NOP}, n=54 \) inches, \( o=97 \) inches and \( p=95 \) inches. Find the measure of \( \angle \mathrm{N} \) to the nearest degree.

In \( \triangle \mathrm{IJK}, k=1.9 \) inches, \( m \angle \mathrm{~J}=59^{\circ} \) and \( m \angle \mathrm{~K}=18^{\circ} \). Find the length of \( j \), to the nearest 10 th of an inch.