Asked by Dee
Prove that the triangles with the given vertices are congruent.
A(3, 1), B(4, 5), C(2, 3)
D(-1, -3), E(-5, -4), F(-3, -2)
a
The triangle are congruent because triangle ABC can be mapped to triangle DEF by a rotation. (x,y)--->(y, -x) Followed by a reflection (x, y)--->(x, -y)
b
The triangle are congruent because triangle ABC can be mapped to triangle DEF by a reflection. (x, y)---> (-x, y) Followed by a rotation (x, y)---> (-x, y)
c
The triangle are congruent because triangle ABC can be mapped to triangle DEF by a translation. (x, y)--->(x-4, y) Followed by translation (x,y)---> (x, y-6)
d
The triangle are congruent because triangle ABC can be mapped to triangle DEF by a rotation. (x,y)---> (-y, x) Followed by a reflection (x, y)--->(x, -y)
is it b?
A(3, 1), B(4, 5), C(2, 3)
D(-1, -3), E(-5, -4), F(-3, -2)
a
The triangle are congruent because triangle ABC can be mapped to triangle DEF by a rotation. (x,y)--->(y, -x) Followed by a reflection (x, y)--->(x, -y)
b
The triangle are congruent because triangle ABC can be mapped to triangle DEF by a reflection. (x, y)---> (-x, y) Followed by a rotation (x, y)---> (-x, y)
c
The triangle are congruent because triangle ABC can be mapped to triangle DEF by a translation. (x, y)--->(x-4, y) Followed by translation (x,y)---> (x, y-6)
d
The triangle are congruent because triangle ABC can be mapped to triangle DEF by a rotation. (x,y)---> (-y, x) Followed by a reflection (x, y)--->(x, -y)
is it b?
Answers
Answered by
Steve
Nope. B just undoes itself.
Look carefully at the numbers and check the others.
Look carefully at the numbers and check the others.
Answered by
Sam
Is it d?
Answered by
Lamar
Rectangle QRST has vertices Q(-6, -1), R(-3, 1), S(1,-5),andT(-2,-7) with the translation rule: (x,y)→(x+5,y+7). Q' would be
Answered by
Mega mind
Here is a really important tip for this first if your reading this you have to like.
Answered by
Charlie
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