1. Find h(3) if h(t) = 2t^2-5 t < - 1 and 4 - 3t t >= -1
2. Find a so that the 2 lines don't intersect: y = 4x + 2, y - 3 = ax
3. Find g(f(-2)) if f(x) = log^4 (-8x) and g(x) = x - 3
4. Rewrite 5^b = a in logarithmic form
5. Rewrite as a single logarithm: 1/2 log x + 4 logy - 2 log z
6. solve for y: log^3 y - log^3 (y-1) = 2
7. If f(x) = - x^2 and g(x) = x +4, find the values of x so that g(f(x)) > 0
8. If tan(theta) = B where theta is an angle in quadrant I, express sin(theta) in term of B
9. sin(thta + pi) = ?