In this extra credit assingment you are to find the area of an equilateral triangle with...
find the area of an equilateral triangle with each side 2 using ∫∫?????? Find area of an equibteral triangle if sive a using polar coordinates such that we are A = dorar that cannot be done wf a single double 2 integral
Find the area of an equilateral triangle with each side 2 using dθrdr NOT rdrdθ
I first discovered that the area of the equilateral triangle is . I then considered a point in the center of a triangle, and then connected it to each of the vertices. From there I gathered that each of the 3 triangles formed by these line segments gave an area of . Please use the pigeonhole principle to explain. Consider an equilateral triangle of side equal to 1. Choose 7 points inside the triangle, arbitrarly. Show that three of them...
3 circles tangent to each other are drawn inside a triangle. find the area inside the triangle not including the circles area. My teacher found out that it was an equilateral triangle somehow, and found out each side length of the triangle in terms of the radius of the circle. write answer in terms of radius of circle, or r. all circles are congruent
3)Find the length of an altitude of an equilateral triangle if each side is 20 inches long. Question 3 Find the length of an altitude of an equilateral triangle if each side is 20 inches long. a) O 20/3 inches h b) O 105 inches c) O 20V2 inches d) O 10/3 inches e) O None of the above
An equilateral triangle of metal, each side having a mass M 1. find I = ? 2. find I = ? 3. find Ixy ? ?
3. Each side of an equilateral triangle measure 12 in. Find the length of an altitude of the triangle. Express the solution in simplify radicals when necessary.
1) The three charges are at the three vertices of an equilateral triangle ?( all angles are 60 degrees) Equilateral side of the triangle 0.5 m a) Draw the forces acting ONLY-on q q 1 and q 2 b) Find the components of each force on X and Y axes C) Find the net force on X-axis and the y-axis 43 q2 d) Use Pythagorean Theorem to tind the resultant force e) Use tangent to find the direction (angle) the...
Imagine that you have a metal wire bent into the shape of an equilateral triangle with side lengths of l. This triangle is carrying current, 1, in a direction clockwise around the triangle. Find the magnetic field (magnitude and direction) that the current produces at the center of the triangle. Hint: Use the Biot-Savart law to find the magnetic field for a finite straight wire. How does this help? -
Imagine that you have a metal wire bent into the shape of an equilateral triangle with side lengths of l. This triangle is carrying current, 1, in a direction clockwise around the triangle. Find the magnetic field (magnitude and direction) that the current produces at the center of the triangle. Hint: Use the Biot-Savart law to find the magnetic field for a finite straight wire. How does this help? -