→Show that m - 1 is a factor of m^21 - 1 and m^22 - 1
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Solution:
p(m) = m^21 - 1
f(m) = m^22 - 1
g(m) = m - 1
m - 1 = 0
∴ m = 1
Substituting m as 1,
p(1) = (1)^21 - 1
= 1 - 1
=0
Therefore, g(m) is a factor of p(m)
Substituting m as 1 in f(m),
f(1) = (1)^22 - 1
= 1 - 1
=0
Therefore, g(m) is a factor of f(m).
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