Quiz 11


Date: MATH 1090-4 - Fall 2003

Note: Unless stated otherwise, answers without justification receive no credit. Please, show your work!

  1. If $ 1000 is invested for $ x$ years at 8%, compounded quarterly, the future value is given by

    $\displaystyle S(x) = 1000\cdot (1.02)^{4x}.$    

    What amount will result in 10 years?

  2. Find $ x$ such that $ \log_8(x) = -\frac{1}{3}$.

  3. Use your calculator and the change of base formula to find $ \log_3(100)$.

  4. Find $ x$ so that $ 30=e^{2x}$.



Javier Fernandez 2003-11-19