Consider the parabola given by y = x² + 1. a) Use Lagrange's method to find the point on the parabola which is closest to the origin (hint: use the distance-squared function f(x, y) : x² + y?). %3D b)...

Solve b part only in maximum 30 min and take a thumb up plzConsider the parabola given by y = x² + 1.<br>a) Use Lagrange's method to find the point on the parabola which is<br>closest to the origin (hint: use the distance-squared function f(x, y) :<br>x² + y?).<br>%3D<br>b) Consider now the portion of the parabola which is below the line<br>y = 2. Which points have the largest distance from the origin in this case?<br>Try to explain this situation from the point of view of Lagrange's<br>method.<br>

Extracted text: Consider the parabola given by y = x² + 1. a) Use Lagrange's method to find the point on the parabola which is closest to the origin (hint: use the distance-squared function f(x, y) : x² + y?). %3D b) Consider now the portion of the parabola which is below the line y = 2. Which points have the largest distance from the origin in this case? Try to explain this situation from the point of view of Lagrange's method.

Jun 05, 2022
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