★Mathematical Induction: To prove that the equation Pn is
correct for all natural numbers n
Ⅰ. Use n=1 to prove that n=2 is also satisfied
Ⅱ. Prove that n=k+1 is also satisfied if n=k is satisfied
Ⅲ. Therefore, for all natural numbers n, the equation Pn is
established.
2. Using mathematical induction, prove the expression Rn given
below.
f (c)
- ia R: an da" 7 'n leiaÃße-iaÂ)= e ia  ,[ , [ ,......, [ ,B ]]] ......] e n pieces n pieces n on or leiaà Be-iaĀ)= [ ,LÂ, LÂ,...., [ , eiaĀ Be-ia ]]] ......] dan n pieces n pieces
f (c) - ia R: an da" 7 'n leiaÃße-iaÂ)= e ia  ,[ , [ ,......, [ ,B ]]] ......] e n pieces n pieces n on or leiaÃ
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f (c) - ia R: an da" 7 'n leiaÃße-iaÂ)= e ia  ,[ , [ ,......, [ ,B ]]] ......] e n pieces n pieces n on or leiaÃ
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