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Many applications use the following “small angle” approximation for the sine to obtain a simpler model that is easy to understand and analyze. This approximation states that sin x ≈ x, where x must be in radians. Investigate the accuracy of this approximation by creating three plots. For the first, plot sin x and x versus x for 0 ≤ x ≤ 1. For the second, plot the approximation error sin x - x versus x for 0 ≤ x ≤ 1. For the third, plot the relative error [sin(x) - x]/sin(x) versus x for 0 ≤ x ≤ 1. How small must x be for the approximation to be accurate within 5 percent?
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the cyclist
2023년 5월 21일
Mahmoud Ibrahim
2023년 5월 21일
Mahmoud Ibrahim
2023년 5월 21일
편집: Mahmoud Ibrahim
2023년 5월 21일
the cyclist
2023년 5월 21일
My hypothesis is that you found this solution to your homework on the web, and you don't understand it.
I will give you a couple small hints, under the assumption that you would still like to learn.
Hint #1 (about using abs): If you are making an error, do you care what direction the error is in?
Hint #2 (about multiplying by 100): Think about what percent error means.
Mahmoud Ibrahim
2023년 5월 21일
Steven Lord
2023년 5월 21일
The information on this Wikipedia page may help you understand the use of abs and why the code multiplies by 100.
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