ACADEMIC CENTRE OF EXCELLENCE (ACE) - MATHEMATICS 9709
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Showing posts with label
tough
.
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Showing posts with label
tough
.
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Tuesday, January 22, 2019
Tough Integration Question 3
Let S =
.
Using the substitution x = cos
2
ϴ , show that
.
Hence, find the exact value of S in terms of
π .
(Note: Check the notes on the next page about definite integrals for integration using substitution)
Solution:
Monday, January 21, 2019
Tough Integration Question 2
Let R =
(4x^2 + 9x - 8) / (2x^2 + 3x - 2 ) . By expressing R in partial fraction, show that
Solution:
Tough Integration Question 1
Let R = (4x^2 + 9x - 8) / (x^2 + 5x + 2 ). By expressing R in partial fraction,
and solve
Solution:
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