(sqrt(cos(x))*cos(400*x)+sqrt(abs(x))-0.4)*(4-x*x)^0.1
Answers
Answer:
Step-by-step explanation:
Answer:
The distance between two points on a curve's section is known as the arc length.
Arc Length=∫ba√1+[f′(x)]²dx.
Step-by-step explanation:
What is meant by arc length integral?
Arc Length=∫ba√1+[f′(x)]²dx.
We must ensure that f′(x) is an integrable expression because we are integrating an expression that contains f′(x).
A line integral integrates x and y functions over the line s after combining two dimensions into s, which is the total of all the arc lengths that the line makes.
The distance between two points on a curve's section is known as the arc length. Curve rectification is the process of estimating the length of an irregular arc segment by treating the segment as a collection of connected line segments. The number of segments in the rectification of a rectifiable curve is finite.
Let the given equation be
(sqrt(cos(x)) × cos(400 × x) + sqrt(abs(x)) - 0.4) × (4-x × x)^0.1
Then the arc length integral exists
The complete question is:
(sqrt(cos(x))*cos(200x)+sqrt(abs(x))-0.7)*(4-x*x)^0.01, sqrt(9-x^2), -sqrt(9-x^2) from -4.5 to 4.5
To learn more about integrable expression refer to:
https://brainly.in/question/32454528
https://brainly.in/question/1096099
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