See the coversheet for instructions and the point value of each problem.

 Write the equation of the line with slope 2 that passes through the point \((1,7)\).
 Solve the equation \(2x+1=3\).
 Solve the inequality \(x^29 \ge 6\).

Given \(p(x) = x^3 +6x^29x14\),
 Completely factor \(p(x)\), using the fact that \(p(2)=0\) to help you.
 Sketch a graph of \(p(x)\) and label the points where
the graph intersects the \(x\)axis and the \(y\)axis.

Simplify \[\frac{5(x+h)+(x+h)^2(5x+x^2)}{h} \,.\]

 Solve the inequality \( e^{7x8} \ge 2\) and express your answer in interval notation.
 Solve the equation \(\log_6(x+4)+\log_6(3x)=1\) and express your answer in set notation.
 Given that \(\csc(\theta) = 11\)
with \(\theta\) in the second quadrant, find the exact values
of all six trigonometric functions evaluated at \(\theta\):
 \(\sin(\theta)=\)
 \(\cos(\theta)=\)
 \(\sec(\theta)=\)
 \(\csc(\theta)=11\)
 \(\tan(\theta)=\)
 \(\cot(\theta)=\)
 A superhero, standing on the
ground, launches 50 feet of wire from a grappling gun, held at
an angle of elevation of \(\pi/3\) radians. The grapple hits
and catches the top edge of the building.
 How tall is the building?
 How far from the base of the building is the superhero standing?
Last modified: Thu Aug 17 19:23:48 UTC 2017