(b) A series of function is given in Table Q2 as: Table Q2 f(x) (389 + eb) / log x (753 + eb) / log x (135 + eb) / log x (432+ eb) / log x 4.0 4.5 5.5 6.0 (i) Interpolate f (5) using the points x = 4...

(b)<br>A series of function is given in Table Q2 as:<br>Table Q2<br>f(x)<br>(389 + eb) / log x<br>(753 + eb) / log x<br>(135 + eb) / log x<br>(432+ eb) / log x<br>4.0<br>4.5<br>5.5<br>6.0<br>(i)<br>Interpolate f (5) using the points x = 4 and x = 6<br>(ii)<br>Interpolate f (5) using the points x= 4.5 and x = 5.5<br>(iii)<br>Given the exact value of log (5) = (485 + e*) / log 5, compare the relative error<br>of (i) and (ii) and deduce your conclusion.<br>NOTE: b is the last 3 digits of your matric number. For example, a student<br>with the matric umber of AD187014 will have the value of b = 14.<br>

Extracted text: (b) A series of function is given in Table Q2 as: Table Q2 f(x) (389 + eb) / log x (753 + eb) / log x (135 + eb) / log x (432+ eb) / log x 4.0 4.5 5.5 6.0 (i) Interpolate f (5) using the points x = 4 and x = 6 (ii) Interpolate f (5) using the points x= 4.5 and x = 5.5 (iii) Given the exact value of log (5) = (485 + e*) / log 5, compare the relative error of (i) and (ii) and deduce your conclusion. NOTE: b is the last 3 digits of your matric number. For example, a student with the matric umber of AD187014 will have the value of b = 14.

Jun 04, 2022

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(b) A series of function is given in Table Q2 as: Table Q2 f(x) (389 + eb) / log x (753 + eb) / log x (135 + eb) / log x (432+ eb) / log x 4.0 4.5 5.5 6.0 (i) Interpolate f (5) using the points x = 4...

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