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Let Un and Vn converge in probability to c and d, respectively. Prove the following.
(a) The sum Un + Vn converges in probability to c + d.
Hint: Show that Pr (IUn + vn - c - di > £) Pr (IUn - cl + Ivn - di £) Pr (IUn - cl > £/2 or Ivn - di £/2) Pr (IUn - cl ".?= £/2) + Pr (I vn - d i > £/2).
(b) The product Un V,, converges in probabili ty to ed.
(c) If d =I= 0, the ratio Un/ V,, converges in probability to c/d.
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