• WXYZ is a rhombus
• WX is parallel to YZ
•WX is perpendicular to XY
• < W is congruent to < X
• < W is supplementary to < X
Good luck!
QPR is congruent to SPR PR is perpendicular to QPS PQ =~ QR PT =~ RT
With the limited information provided by the question, the only statement which must be true is FJ = JH.
Lots of statements are not true about polymers.
Lots of statements about novels are true.
It means they have the same size and shape, corresponding sides have the same length and corresponding angles are the same.
In a square WXYZ, the following statements must be true: all sides are equal in length, each angle measures 90 degrees, and the diagonals bisect each other at right angles and are equal in length. Additionally, the diagonals also divide the square into two congruent triangles.
If WXYZ is a square, then all four sides are equal in length, meaning WX = XY = YZ = ZW. Additionally, each angle must measure 90 degrees, ensuring that the corners are right angles. The diagonals WX and YZ must also be equal in length and bisect each other at right angles. Finally, the diagonals should intersect at the midpoint of each diagonal.
To determine if CZ is a square, the following statements must be true: All four sides of CZ must be equal in length. All four angles of CZ must be right angles (90 degrees). The diagonals of CZ must be equal in length and bisect each other at right angles.
WY
The word "and" means both statements must be true. The word "or" means that at least one of the statements must be true.
Not necessarily. It will all depend on the statements A and B.
A voucher must be an accurate representation of a trip's itinerary, expenses, and daily allowances.
Yes, but the converse if a recangele must be a square and that is NOT true.
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.
A covered entity must have an established complaint process
"F(x) is a bijective mapping" nust be true.