ALMN and A NOP similar right triangles. The coordinates of all the vertices are integers.

A. The relationship between the slope of LN and the O slope of NP cannot be determined, because the triangles are congruent.

B. The slope of LN is greater than the slope of NP This is because the ratio of the change in y-values of the endpoints to the change in x-values of the endpoints is greater for LN than for NP.

C. The slope of LN is less than the slope of NP This is because the ratio of the change in y-values of the endpoints to the change in x-values of the endpoints is less for LN than for NP

D. the slope of LN is equal to the slope of NP. this this because ratio of the change in x values of the endpoints is the same for LN as for NP

D . the slope of LN is equal to the slope of NP. this this because ratio of the change in x values of the endpoints is the same for LN as for NP

Step-by-step explanation:

LMN and A NOP similar right triangles. The coordinates of all the vertices are integers.

Since the triangles are similar, we can the ratio of the sides are equal

OP     NM

=

NO     LM

OP/ NO is the slope  of LN  and

NM/ LM  is the slope  of NP

They are equal so the slopes are the same

pentagon

step-by-step explanation:

the coordinates   a(5, -2), b(3,-1),c(-4,-4) d(-3,8) and e(-1,4) forms the vertices of the polygon when they are connected in order.

in order to classify that which polygon is it with the given coordinates, first count the number of vertices and then count the number of sides it can make with these vertices.

since, the given coordinates have five vertices, therefore, it will make five sides. moreover, pentagon is regular in nature therefore it will be convex.

now, a polygon with five sides is known as pentagon, therefore, the given polygon is the pentagon.

4x and 6y

im not sure though