b2 - a2 Prove that x dx = lim b- a n- 00 b - a + a(b – a) (1) + (6 – a)² ( = lim n² (b - a)2 n2 = lim 36 - a). n- 00 = a(b - a) + lim (b - a) n- 00 = a(b - a) + - a) ])) a+ = (b -
b2 - a2 Prove that x dx = lim b- a n- 00 b - a + a(b – a) (1) + (6 – a)² ( = lim n² (b - a)2 n2 = lim 36 - a). n- 00 = a(b - a) + lim (b - a) n- 00 = a(b - a) + - a) ])) a+ = (b -
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image Text:b2 - a2
Prove that
%3D
b - a
b - a
x dx = lim
n- 00
in
i=1
a(b - a) (1)
= lim
n- 00
a (b - а),
(b - a)2
n2
= lim
-n +
n- 00
|(b - a)2
= a(b - a) + lim
n- 00
2
= a(b - a) + (b - a)
= (b -
a +
= (b - a
+
= (0 - >()
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