Triangle ABC is transformed to triangle A′B′C′, as shown below:
A coordinate grid is shown from negative 4 to 0 to 4 on both x- and y-axes. A triangle ABC has A at ordered pair 3, 0, B at ordered pair 4, negative 2, C at ordered pair 1, negative 3. A triangle A prime B prime C prime has A prime at ordered pair negative 3, 0, B prime at ordered pair negative 4, negative 2, C prime at ordered pair negative1, negative 3.
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Which equation shows the correct relationship between the measures of the angles of the two triangles?
The measure of angle ABC = The measure of angle B prime C prime A prime
The measure of angle ABC = The measure of angle C prime A prime B
The measure of angle BCA = The measure of angle C prime A prime B prime
The measure of angle BCA = The measure of angle B prime C prime A prime
Answers
Answer:
Given : Triangle ABC is transformed to
triangle A'B'C'
To Find : Which equation shows the correct relationship between the measures of the angles of the two triangles
a The measure of <CAB = The measure of
ZC'B'A'
b The measure of ZBCA = The measure of
ZA'B'C'
c The measure of ZCAB = The measure of
ZC'A'B'
d The measure of ZBCA = The measure of
ZC'A'B'
Solution:
Triangle ABC is transformed to triangle A'B'C',
AABC = AA'B'C'
Hence,<CAB = <C'A'B'
ZBCA = 2B'C'A'
The measure of <CAB = The measure of ZC'A'B'
option c is correct
Learn More:
ABC has vertices at A(12, 8), B(4, 8)
Answer:
10 points pls help!
Triangle ABC is transformed to triangle A′ B′ C′, as shown below
A coordinate grid is shown from negative 4 to 0 to 4 on both x- and y-axes. A triangle ABC has A at ordered pair 3, 0, B at ordered pair 4, negative 2, C at ordered pair 1, negative 3. A triangle A prime B prime C prime has A prime at ordered pair negative 3, 0, B prime at ordered pair negative 4, negative 2, C prime at ordered pair negative1, negative 3.