QPR is congruent to SPR
PR is perpendicular to QPS
PQ =~ QR
PT =~ RT
If WXYZ is a square, which statements must be true? Check all that apply: ANSWERS (apex): angle W is supplementary to angle Y. angle W is congruent to angle Y. angle W is a right angle. WXYZ is a parallelogram WX ≅ XY
False.Every parallelogram is not a rhombus, but every rhombus is also a parallelogram.
A parallelogram and a rhombus are both 4 sided quadrilaterals
true..
True because a kite has different properties
You cannot circumscribe a "true rhombus". The opposite angles of a circumscribed quadrilateral must be supplementary whereas the opposite angles of a rhombus must be equal. That means a circumscribed rhombus is really a square.
The word "and" means both statements must be true. The word "or" means that at least one of the statements must be true.
A rhombus has two pairs of parallel sides. Each of its four sides is parallel to one of other three. These statements are true of any parallelogram, not only of rhombera .
Not necessarily. It will all depend on the statements A and B.
The statement "two statements here are false" must be true. If that statement is true, then it means one of the other two statements ("one statement here is false" or "three statements here are false") must be false, making the total count of false statements two. If "three statements here are false" were true, it would contradict itself, as it cannot be true if it includes itself as a false statement.
A voucher must be an accurate representation of a trip's itinerary, expenses, and daily allowances.
If WXYZ is a square, which statements must be true? Check all that apply: ANSWERS (apex): angle W is supplementary to angle Y. angle W is congruent to angle Y. angle W is a right angle. WXYZ is a parallelogram WX ≅ XY
That depends what the statements are.
If ( pq ) and ( qr ) are both true statements, then it follows that both ( p ) and ( q ) must be true (since ( pq ) is true) and both ( q ) and ( r ) must be true (since ( qr ) is true). Consequently, this implies that ( q ) is true in both cases. However, we cannot definitively conclude the truth values of ( p ) or ( r ) without additional information. Thus, the statements themselves do not inherently guarantee the truth of ( p ) or ( r ) alone.
FALSE a square is a rhombus but a rhombus is not a square
false
None of that is true of a rhombus. -- A rhombus must have two pairs of parallel sides. -- A rhombus need not have any square corners. But if it has any at all, then it has four of them, and most people looking at it would call it a square.