One of the vertices of Triangle PQR is P(4,-1). The midpoint of Segment PQ is M(6,0). The midpoint of Segment QR is N(8,2). Show that Segment MN is parallel Segment PR and MN = 1/2(PR) 1. The coordinates of Q are (blank)

2. The coordinates of R are (blank)

3. The slope of Segment MN is (blank)

4. The slope of Segment PR is (blank)

5. The line segments are (blank)

6. MN = (blank)

7. PR = (blank)

[Please fill in all the blanks! Thank you!]

< 4, -5>

step-by-step explanation:

starting from g. we move 4 right and then 5 down to get to h. that means the vector is < 4, -5>

the first one is x^2+2x+2

the second one is x^2+4

the last one is x^2-4x+8

answer: the angel abc is 30°,and the abc is a triangle where the angel bac is 90°

so ac is the half of 24=12ft,and from the pythagorean theorem we find ba

ba=√bc^2-ac^2=√576-144=√432=12√3ft

so bac is 12+12√3=12(1+√3)ft

it is a secret for it not to be compromised sorry

step-by-step explanation: