The sum of the outer angles of a polygon is twice the sum of the inner angles. How many sides does it have? What if the sum of outer angles is half the sum of inner angles? And if the sums are equal? View Solut
Thesum of an interior angle and the exterior angle on the same vertex is always 180° since they form a linear pair. What is the sum of all interior angles of a quadrilateral? The formula used to find the sum of the interior angles of a polygon is: S=(n-2) × 180°. In this ...
The sum of the interior angles of a polygon is 1080 degrees. How many sides does the polygon have? A. 因说准因说准Eight因说准因说准 B. 东定算支极队记件积报手证又就意提东定算支极队记件积报手证又就意提Seven东定算支极队记件积报手证又就意提东定算支极队记件积报手证又就意提 ...
Find the number of sides of the polygon. 相关知识点: 试题来源: 解析 17多边形的内角和公式为(n-2) * 180°,其中n为边数。根据题意,内角和为2700°,建立方程: \[ (n-2) \times 180 = 2700 \] 将方程两边同时除以180: \[ n - 2 = \frac{2700}{180} = 15 \] 解得: \[ n = 15 + ...
SUM OF ANGLES OF POLYGONS quiz for 8th grade students. Find other quizzes for Mathematics and more on Quizizz for free!
Polygon and AnglesThe sum of the interior angles of a polygon is a function of the number of sides of the polygon. A regular polygon is a special type of polygon in which all the sides of the polygon are equal as a result of which all the interior angles of the polygon...
Here, given that the sum of all but one of the interior angles of a polygon is 276. Consider it is a convex polygon, with {eq}n {/eq} number of...Become a member and unlock all Study Answers Start today. Try it now Create ...
That is this polygon has 8 sides. 结果一 题目 【题目】8) Ifthe sum of the interior angles of a polygon is 3 times the sum of its exterior angles, findthe number of the sides of this polygon. 答案 【解析】8 Let the number of sides ofthe polygon ben. Then180°*(n-2)=360°*3 ...
百度试题 结果1 题目【题目】If the sum of the interior angles of a polygon is $$ 7 2 0 ^ { \circ } $$, then the polygon has ___ sides. 相关知识点: 试题来源: 解析 【解析】 6 反馈 收藏
SUM OF THE ANGLES IN A STAR POLYGONA letter to the editor is presented in response to the article "Mathematical Lens" in the February 2008 issue.WilcockDougEBSCO_AspMathematics Teacher