Fill in the blanks. Let f(x) =e-3x _ 2x + 5. Then f(1)= (*write only the integer part ) f(4) = (*write only the integer part ) Since by theorem f has a in the interval Consider the above function and...


Fill in the blanks.<br>Let f(x) =e-3x _ 2x + 5. Then<br>f(1)=<br>(*write only the integer part )<br>f(4) =<br>(*write only the integer part )<br>Since<br>by<br>theorem f has a<br>in the interval<br>Consider the above function and the interval (given and found in question 1)<br>(a) Apply bisection method with 3 steps to find an initial approximation for the root r.<br>(b) Apply Newton method with 2 steps to find an approximate root r of f(x)<br>(C) Find a convergent fixed point iteration and apply this iteration with 2 steps to find an approximate root r of f(x)<br>In each case, indicate which one is the approximate root.<br>

Extracted text: Fill in the blanks. Let f(x) =e-3x _ 2x + 5. Then f(1)= (*write only the integer part ) f(4) = (*write only the integer part ) Since by theorem f has a in the interval Consider the above function and the interval (given and found in question 1) (a) Apply bisection method with 3 steps to find an initial approximation for the root r. (b) Apply Newton method with 2 steps to find an approximate root r of f(x) (C) Find a convergent fixed point iteration and apply this iteration with 2 steps to find an approximate root r of f(x) In each case, indicate which one is the approximate root.

Jun 04, 2022
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