Line segment RT
21
The distributive property of multiplication over addition and the identity property of multiplication. RS + RS = 1*RS + 1*RS (using identity property) = (1 + 1)*RS (using distributive property) = 2*RS
RT = 6 All you have to do is 15-9.
If triangle RST equals triangle MNO then RT = MO = 11 units. All the rest of the question - the lengths of RS and ST are irrelevant.
11
yes
Yes.
Point M is the midpoint on line RS.
Since rs is the perpendicular bisector of pq, it follows that point s is the midpoint of segment pq, meaning that ps is equal to qs. Additionally, because rs is perpendicular to pq, the angles formed at the intersection (∠prs and ∠qrs) are both right angles (90 degrees). Consequently, any point on line rs is equidistant from points p and q.
Reflexive
michael jackson
21
24 x 4.25 which equals 102 Rs
3500 pounds Indian rs
The answer is (8,6). I just drew a graph and found the slope then I used the slope once going downwards from the midpoint
To determine ( \frac{PQ}{RS} ), you need the values of ( PQ ) and ( RS ). Once you have those values, you simply divide ( PQ ) by ( RS ). If ( PQ ) equals 10 and ( RS ) equals 5, for example, then ( \frac{PQ}{RS} = \frac{10}{5} = 2 ). Please provide the specific values for a precise answer.
The perpendicular bisector of a segment RS is the line that is perpendicular to RS at its midpoint and divides the segment into two equal parts. Any point on this bisector is equidistant from points R and S, meaning the distance from a point on the bisector to R is the same as the distance to S. This property makes the perpendicular bisector a key concept in geometry, especially in constructions and proofs involving distances and triangles.