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each angle of rhombus equals to 90
each angle of a rhombus isnt 90 degrees. a rhombus with all angles equal to 90 degrees is called a square!
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Wrong
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Why wrong? I just saw that in my comment instead of 90 degrees i had written 9- degrees but that was a typing mistake. anything else wrong?
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@Baidehi Chattopadhyay – The square is a kind of rhombus whose all angles equal 90 degrees.
Each angle of all rhombus are not equal to 90. Rhombus means a parallelogram having all sides of equal length.
true
" each angle of rhombus equals to 90 " is a square
The given is incomplete. So theoretically, all answers are correct. Try drawing it with all the answers. You can get a rhombus with all of those angles.
the difference between a rhombus and a square is square equals to 90 degree at each side while rhombus has same length at each sides but different in angles . Another name for rhombus is equilateral quadrilateral .
in rhombus diagonals bisect the angel at vertices...so its angle will be 90...therefore the answer is 90
its because the diagonal of a rhombus bisects the angles at the vertices, and the 2 adjacent angles are in a rhombus are supplementary. skadoosh!!!! :D
i have just gambled it.
it's definitely 90 degree
Rhombus is a parallelogram with all angles= 90 degrees
each angle of rhombus does not equal to 90
You are wrong. That is known as a square or a rectangle
Square is a special case of a rhombus, a rhombus does not have all angles equal to 90 degrees.
Rhombus is a parallelogram whose all sides are equal. And the square is a rectangle whose all sides are equal or a rhombus whose all angles= 90 degrees.
then how come ACB=45
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Within the Rhombus there are 2 triangles ABC & ADC. If ∠ACB is 45° that means ∠C for Rhombus = ∠ACB * 2 (since all sides are equal),which is 90°. Rhombus with 90° angle will be a square. Hence, ∠ADC will be 90°.
this rhombus is not parallelogram but its square
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Draw the diagonal AC. Given that <ACB = 45, and BC = AB since the figure is a rhombus. Then < BAC = 45, since triangle ABC is isosceles. This means that <ABC = 90, since the sum of angles = 180. Furthermore , triangle ABC is congruent to triangle ACD, and < ADC = 90 by corresponding parts. Ed Gray