Question

△ABC is reflected to form ​​ ​ △A'B'C' ​.

Answer 1

Answer:

Option A is correct

reflection across the x-axis

Step-by-step explanation:

The rule for reflection across x-axis is given by:

$(x, y) \rightarrow (x, -y)$

As per the statement:

The coordinate of triangle ABC are:

A(−4,−3) , B(−7,1) ​and C(−1,−1).

The coordinate of triangle A'B'C' are:

From the given diagram we have;

A'(-4, 3), B'(-7, -1) and C'(-1, 1)

Apply the rule of reflection across x-axis on ABC we have;

$A(-4, -3) \rightarrow (-4, -(-3))=(-4, 3)=A'$

$B(-7,1) \rightarrow (-7, -1)=B'$

$C(-1,-1) \rightarrow (-1, -(-1))=(-1, 1)=C'$

Therefore, the  reflection results in the transformation of ​ △ABC ​​ to ​ △A'B'C' is, reflection across the x-axis

Answer 2

Answer:

A

Step-by-step explanation:

i took the test