Properties of Squares Practice Problems Online

True or False?

Connecting the consecutive midpoints of the four sides of any simple quadrilateral makes a parallelogram.

Square $ABCD$ has side length equal to $12$ . $E$ is the midpoint of $AD$ and $F$ is the midpoint of $DC$ . What is the area of quadrilateral $BEFC$ ?

$ABCD$ is a square such that $[ABCD] = 120$ . $E, F, G, H$ are the midpoints of $AB, BC, CD$ and $DA$ respectively. What is $[EFGH]$ ?

Details and assumptions

$[PQRS]$ denotes the area of figure $PQRS$ .

Square $ABCD$ has $M$ as the midpoint of $AB$ , $N$ as the midpoint of $BC$ , $P$ as the midpoint of $CD$ and $Q$ as the midpoint of $MP$ . If $[AMNPDQ] = 50$ , what is the value of $[ABCD]$ ?

Details and assumptions

$[PQRS]$ refers to the area of figure $PQRS$ .

How many sides of a square have equal length?

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Properties of Squares

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Properties of Squares