State and prove BPT Theorem.
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Statement:
If a straight line is drawn parallel to one side of the triangle intersecting the two other sides, then it is divides the two sides in the same ratio.
Diagram:
Refer the attachment.
Given:
In a triangle ABC, a straight line is drawn parallel to BC, intersects AB at D and AC at E.
To Prove:
Construction:
Join BE and CD. Draw EF perpendicular to EF and DG perpendicular to AC.
Proof:
Refer to the attachment
If a straight line is drawn parallel to one side of the triangle intersecting the two other sides, then it is divides the two sides in the same ratio.
Diagram:
Refer the attachment.
Given:
In a triangle ABC, a straight line is drawn parallel to BC, intersects AB at D and AC at E.
To Prove:
Construction:
Join BE and CD. Draw EF perpendicular to EF and DG perpendicular to AC.
Proof:
Refer to the attachment
Attachments:
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