![SOLVED: Let f(x) = 3x2. a) Find the linearization L(x) of f at a= 1 b) Use the linearization to approximate 3(1.1)2 . c) Find 3(1.1)2 using a calculator: d) What is SOLVED: Let f(x) = 3x2. a) Find the linearization L(x) of f at a= 1 b) Use the linearization to approximate 3(1.1)2 . c) Find 3(1.1)2 using a calculator: d) What is](https://cdn.numerade.com/ask_images/07a16aa0023e4a7697d4919ec4d3f140.jpg)
SOLVED: Let f(x) = 3x2. a) Find the linearization L(x) of f at a= 1 b) Use the linearization to approximate 3(1.1)2 . c) Find 3(1.1)2 using a calculator: d) What is
![SOLVED: '9 Use the linear approximation to estimate (1.98)8(-1.02)2 Compare with the value given by a calculator and compute the percentage error: Error 58 SOLVED: '9 Use the linear approximation to estimate (1.98)8(-1.02)2 Compare with the value given by a calculator and compute the percentage error: Error 58](https://cdn.numerade.com/ask_images/4a9d86204d534245b0c3f05fed9d0c21.jpg)
SOLVED: '9 Use the linear approximation to estimate (1.98)8(-1.02)2 Compare with the value given by a calculator and compute the percentage error: Error 58
![calculus - How do I use the linear approximation of a function given a value, a, and change in x? - Mathematics Stack Exchange calculus - How do I use the linear approximation of a function given a value, a, and change in x? - Mathematics Stack Exchange](https://i.stack.imgur.com/Lpdtx.jpg)
calculus - How do I use the linear approximation of a function given a value, a, and change in x? - Mathematics Stack Exchange
![Use linear approximation to estimate the value. Compare with the value given by a calculator. (Use decimal notation. Give answer to four decimal places.) \sqrt{(3.93)(6.06)(5.09)} \approx ? Calculate the the percentage error Use linear approximation to estimate the value. Compare with the value given by a calculator. (Use decimal notation. Give answer to four decimal places.) \sqrt{(3.93)(6.06)(5.09)} \approx ? Calculate the the percentage error](https://homework.study.com/cimages/multimages/16/appro4376835722842277686.jpg)