Question: 1) Use double precision, calculate the resulting values (format to 5 decimal places) a) 010000000111111010111001 2) Repeat exercise 1 using three-digit chopping arithmetic 3) Repeat

1) Use double precision, calculate the resulting values (format to 5 decimal places) a) 010000000111111010111001 2) Repeat exercise 1 using three-digit chopping arithmetic 3) Repeat exercise 1 using three-digit rounding arithmetic 4) Compute the absolute and relative error with the exact value from question 1 and its 3 digit rounding 5) Consider the infinite series: f(x)=k=1(1)k(k3xk) What is the minimum number of terms needed to computer f(1) with error
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