The diagram shows the curve with equation $$\(y=\frac{3 x+2}{\ln x}\)$$. The curve has a minimum point $$\(M\)$$. Use the equation in part (a) to show by calculation that the $$\(x\)$$-coordinate of $$\(M\)$$ lies between 3 and 4. ........................................................................................................................................................ ........................................................................................................................................................ ........................................................................................................................................................ ........................................................................................................................................................ ........................................................................................................................................................ ........................................................................................................................................................ ........................................................................................................................................................ ........................................................................................................................................................ ........................................................................................................................................................
Exam No:9709_s21_qp_21 Year:2021 Question No:5(b)
Answer:
Consider \(x-\frac{3 x+2}{3 \ln x}\) or equivalent for values 3 and 4
Obtain \(-0.33 \ldots\) and \(0.63 \ldots\) or equivalents and justify conclusion
Obtain \(-0.33 \ldots\) and \(0.63 \ldots\) or equivalents and justify conclusion
Knowledge points:
2.6.1 locate approximately a root of an equation, by means of graphical considerations and/or searching for a sign change
Solution:
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