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LFM Pure
Standard Integrals and Reverse Chain Rule
Q7
Edexcel Paper 1 2018 June — Question 7
Exam Board
Edexcel
Module
Paper 1 (Paper 1)
Year
2018
Session
June
Topic
Standard Integrals and Reverse Chain Rule
Given that \(k \in \mathbb { Z } ^ { + }\)
show that \(\int _ { k } ^ { 3 k } \frac { 2 } { ( 3 x - k ) } \mathrm { d } x\) is independent of \(k\),
show that \(\int _ { k } ^ { 2 k } \frac { 2 } { ( 2 x - k ) ^ { 2 } } \mathrm {~d} x\) is inversely proportional to \(k\).
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