Given below are two pairs of statements. Combine these two statements using ''if and only if ''.
p: If a rectangle is a square, then all its four sides are equal. q: If all the four sides of a rectangle are equal, then the rectangle is a square.

Two pairs of statements p and q are given below . Combine theses two statements using the biconditional phrase "if and only if " . P : If a reatangle is a square then all its four sides are equal . q : If all the four sides of rectangle are equal , then it is a square .

Two pairs of statements p and q are given below . Combine theses two statements using the biconditional phrase "if and only if " . p :If ABC is an isosceles triangle , then the base angles are equal . q : If two base angles of the traingle ABC are equal , then the traingle ABC is isosceles .

Two pairs of statements p and q are given below . Combine theses two statements using the biconditional phrase "if and only if " . p : If a quadrilateral is equiangular then it is a rectangle . q : If a quadrilateral is a rectangle then it is a equiangular .

Two pairs of statements p and q are given below . Combine theses two statements using the biconditional phrase "if and only if " . p : If a tumbler is half empty , then it is half full . q : If a tumbler is half full , then it is half empty.

Rewrite each of the following compound statements with " if ……., then ……" implications : A rectangle is a square if its four sides are equal .

Rewrite each of the following statements in the form ''p if and only if q'' r: If a quadrilateral is equiangular, then it is a rectangle and if a quadrilateral is a rectangle, then it is equiangular.

Two component statement p and q of the conditional statement "p if and only if q " denoted by -

Two pairs of statements p and q are given below . Combine theses two statements using the biconditional phrase "if and only if " . p : If sets A and B are equal , then (AsubeB and BsubeA) q : If (AsubeB and BsubeA) , then A and B are equal sets .

Let's find if the following statements are true or false. Four sides of a rhombus are equal.

Two pairs of statements p and q are given below . Combine theses two statements using the biconditional phrase "if and only if " . p : If your mind is free , then you watch T .V . q : If you watch T . V then your mind is free .