It is an **If you were a triangle you’d be acute one shirt** 3/4/5 right triangle. The feet of any right triangle is heights, two of them anyway. The height to the length of three sides, the smallest side is 4. It is the answer to the question that OP asked. Use the Pythagoras theorem. The longest side will if it’s a right-angled triangle, is the hypotenuse, so check by squaring the other sides Length and compare their sum to the square of the longest side. If exactly equal to it, it has a right-angle triangle, if smaller, it has a sharp angular triangle, and if bigger, it will drop for you.

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The aspherical triangle is a different animal. It is an **If you were a triangle you’d be acute one shirt** triangle formed by three points on the surface of a sphere. The edges of the triangles are large circles, the circles whose center is the center of the sphere. That’s really vague description because there will be an identical triangle formed from the poles of the original points. But that can be sorted out, and we can label the corners of a spherical triangle in the usual way. Because the edges are now arcs, the lengths are arcs, so they are proportional to the center angles created by arcs.

Usually, we consider the sphere a unit sphere so that we can limit the **If you were a triangle you’d be acute one shirt** length of the center edge and angle. So in spherical trigonometry, the angles and length are both angles. We can still combine vertices Both of these are reduced by regular flat rules when the triangle is small relative to the sphere. In fact, the flat trigonometry we use today comes from spherical trigonometry. Spherical trigonometry was first developed, by astronomers. The orb in question is a celestial sphere, where stars are thought to reside.

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No matter how many dimensions we have, a single triangle will only occupy two. In non-Euclidean geometry such as the spherical geometry, we considered, the sum of the residual angles, the sum of the **If you were a triangle you’d be acute one shirt** angles varies from 180∘, proportional to the area of the triangle. There are no similar triangles on a sphere; if the two triangles have the same three angles, they are congruent. Two identical angles have won by cutting it because the sum of angles no longer limited is constant.