hm 2.26 If g(x) = EaxJ is a step function and Ji C [a, b] V i = 1, ...,n, then b n g(x) is Riemann integrable on [a, b] and S g(x)dx = Ea(B- a), а i=1 where a and Bare the end points of Ji

Advanced Engineering Mathematics
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Chapter2: Second-order Linear Odes
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Proof
Thm 2.26 If g(x) = Eax, is a step function and Ji S [a, b] V i = 1, ...,n, then
i=1
iawax – žaca -a).
n
g(x) is Riemann integrable on [a, b] and
S g(x)dx
Ea(R- a),
a
i=1
where a and B are the end points of Ji
Transcribed Image Text:Thm 2.26 If g(x) = Eax, is a step function and Ji S [a, b] V i = 1, ...,n, then i=1 iawax – žaca -a). n g(x) is Riemann integrable on [a, b] and S g(x)dx Ea(R- a), a i=1 where a and B are the end points of Ji
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