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In , point lies on and point lies on such that . Explain, in not more than two…
MATHEMATICS · Subjective · CBSE · Mathematics · Triangles · Triangles
Problem
In
△
X
Y
Z
\triangle XYZ
△
X
Y
Z
, point
P
P
P
lies on
X
Y
XY
X
Y
and point
Q
Q
Q
lies on
X
Z
XZ
X
Z
such that
P
Q
∥
Y
Z
PQ \parallel YZ
P
Q
∥
Y
Z
. Explain, in not more than two sentences, why
△
X
P
Q
\triangle XPQ
△
X
P
Q
is similar to
△
X
Y
Z
\triangle XYZ
△
X
Y
Z
.
Related theory
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Similarity
Triangle similarity conditions
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Triangles
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