Question

integrated math
6.1 points, lines, and planes \t\t\t\t\t\tdate \t\t\t\t\tperiod
name each figure below two ways.

1. \t\t\t\t2) \t\t\t\t3) \t\t\t\t4)

draw and label each of the following.

1. points m and n \t6) line ℓ \t\t7) \t8)

state whether the points are collinear. \t\tstate whether the points create opposite rays.

1. yes \tno \t10) yes \tno \t11) yes \tno \t12) yes \tno

state whether the points form a plane. \t\tstate the points on and off of the plane.

1. yes \tno \t14) yes \tno \t15) on: \toff: \t16) on: \toff:

draw and label each of the following.

1. plane def \t\t18) collinear points o, p, and q \t19) plane ℓ with point q on the plane \t20) plane s with point t off of the plane

1. opposite rays cd and cb above plane ghi \t\t22) line mn intersecting plane npq

Explanation:

Answer:

1. \(\overleftrightarrow{CD}\), \(\overleftrightarrow{DC}\)
2. \(\overleftrightarrow{JK}\), \(\overleftrightarrow{KJ}\)
3. Plane \(L\), Plane \(M\), Plane \(N\) (any two)
4. \(\overrightarrow{UV}\), \(\overrightarrow{VU}\) (but \(\overrightarrow{UV}\) is a ray, \(\overrightarrow{VU}\) is different as rays have direction)
5. Yes
6. No
7. No
8. No
9. Yes
10. No
11. On: \(J\), \(K\), \(L\), \(M\); Off: None (assuming no off - plane points shown in the plane figure)
12. On: \(S\); Off: \(T\), \(U\)