Find the degree $n$ taylor polynomial $p_{n}(x)$ for $f(x) = exp(x)$ about a point a = 1. find the smallest positive integer $n$ such that the remainder formula for the taylor approximation guarantees that (the absolute value of) the remainder is less than $10^{-3}$ for all $0\leq x \leq1$.

answer: i'm not going to give you the answer, but some hints to work it out.

step-by-step explanation: so, if there is a straight line that means that the line angle is 180°. so we subtract the 2 angle measures provided, (15 and 38) from 180. so the answer is 180 - (38 + 15). (you have to solve the equation)

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step-by-step explanation:

explanation:

infrared radiation has wavelength in the range between 700 nm and 1 mm. lets' convert these values into scientific notation, keeping in mind that:

let's start from the lower value, we have:

(we moved the dot two places to the left, so we increased the exponent by 2 units, from -9 to -7)

the higher value is:

so, the range of wavelength of infrared radiation is: