Respuesta :
A) False. Some rectangles do not have all four sides that are the same length.
B) False. If the four angles are not all 90 degrees, then it is a non-rectangular parallelogram.
C) True. A square is always a rectangle since a square has four right angles. The same isn't always true in reverse (as choice A mentions). A square is also always a rhombus.
D) False. It is possible to draw a four-sided figure that does not have four right angles.
Answer is choice C
B) False. If the four angles are not all 90 degrees, then it is a non-rectangular parallelogram.
C) True. A square is always a rectangle since a square has four right angles. The same isn't always true in reverse (as choice A mentions). A square is also always a rhombus.
D) False. It is possible to draw a four-sided figure that does not have four right angles.
Answer is choice C
The true statement is '' A square is always a rectangle''.
We have to determine the true statement.
According to the question
1. There are not all rectangles that are square because all four interior angles are equal to 90°.
All four sides are the same length.
2. The four angles are not all 90 degrees, so it is a non-rectangular parallelogram.
3. A square is defined as a rectangle having four equal sides.
4. All quadrilaterals are not rectangles it is one of the types of quadrilateral in which all four angles are right angles or equal to 90 degrees.
Hence, The true statement is '' A square is always a rectangle''.
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