Which of the following types of polygons do not exist? (i) right triangles (ii) with right angles (iii) with all acute angles
I assume by (ii)with right angles,you mean a triangle which has more that one right angle.If so that is the answer.
CORRECTION: (i) EQUILATERAL right triangles (ii) TRAPEZOIDS with right angles (iii)RHOMBI with all acute angles
Well here the answer is definitely (i)
thanks, but PLEASE explain
It says it is an equilateral right triangle.A right triangle means there must be a right angle and an equilateral triangle means all angles must be equal.So an equilateral right triangle means a triangle with all 3 angles as 90 degrees.Imagine that!Sum of angles in a triangle is 180 degrees but if you see sum of three 90 degrees is 270 degrees.You can just see why there can't be more than 1 right angle in a triangle
A rhombus can not have all 4 acute angles |dw:1333064685345:dw| a rhombus has 4 equal sides, so you could call a square a special kind of rhombus, but you still do not have 4 acute angles. Also, depending on your definition, ii may not exist.
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