planes a and b both intersect plane s. which statements are true based on the diagram? select three options…

planes a and b both intersect plane s. which statements are true based on the diagram? select three options. points n and k are on plane a and plane s. points p and m are on plane b and plane s. point p is the intersection of line n and line g. points m, p, and q are noncollinear. line d intersects plane a at point n.

planes a and b both intersect plane s. which statements are true based on the diagram? select three options. points n and k are on plane a and plane s. points p and m are on plane b and plane s. point p is the intersection of line n and line g. points m, p, and q are noncollinear. line d intersects plane a at point n.

Answer

Explanation:

Step1: Analyze point - plane relationship for N and K

Points N and K lie on the intersection region of plane A and plane S, so they are on both planes.

Step2: Analyze point - plane relationship for P and M

Points P and M are not on plane S, they are on plane B only.

Step3: Analyze line - line intersection for P

Point P is the intersection of line n and line g as seen from the diagram.

Step4: Analyze collinearity of M, P and Q

Points M, P and Q do not lie on the same straight - line, so they are non - collinear.

Step5: Analyze line - plane intersection for d and A

Line d intersects plane A at point L, not N.

Answer:

Points N and K are on plane A and plane S. Point P is the intersection of line n and line g. Points M, P, and Q are noncollinear.