Triangle mno is dilated to create triangle pqr on a coordinate grid. you are given that angle n is congruent to angle q. what other information is required to prove that the two triangles are similar? segments mn and pq are congruent. angle o is congruent to angle p. segment mo is congruent to segment pr, and segment no is congruent to segment qr. angle m is congruent to angle p.

As we know two triangles are similar by the following Postulates:

1. Side-Side-Side Proportionality

2.Side-Angle-Side Proportionality

3.Angle - Angle Similarity

Given: Triangle MNO is dilated to create triangle PQR on a coordinate grid.

∠N ≅ ∠Q

As to prove similarity of two triangles , line segments that is corresponding sides of triangles can't be congruent.They must be proportional.

As well as we have to select angles in such a way As :ΔMNO~ΔPQR

⇒∠N→∠Q, ∠M→∠P, ∠O→∠R

The option : Angle M is congruent to angle P is true.

The answer is D! Angle M is congruent to P

this may not be at all, but i use the same website you're using for school, and if i'm stuck doing one of these i try to look for it on the section.

the correct option is:

b. a value of the variable that makes the polynomial equal to zero.

the root or roots of a polynomial are the values of the variable that makes the polynomial equal to 0. we can find the roots of a polynomial making the expression equal to 0 and then, isolating the variable (it it has just one variable).

for example, given the following polynomial:

the root or zero of the polynomial, can be found by making the expression equal to 0, and then, isolating the variable, so, finding the root we have:

therefore, we have that the root of the polynomial is equal to 2.

we must remember that the number of roots that a polynomial can have, will depend on the degree of the polynomial, a first degree polynomial have will have one single root, a second degree polynomial (quadratic expression) may have two roots and so.

hence the correct option is:

b. a value of the variable that makes the polynomial equal to zero.

have a nice day!