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BPT(Thales Theorem) -


Given - In triangle ABC, DE is parallel to BC. DE bisects AB at D and AC at E.
To Prove - AD/BD= AE/CE
Construction - Join BE and CD and draw EF is perpendicular to AB and DG is perpendicular to AC.
Proof -
As, EF is perpendicular to AB, EF is the height of tr's ADE and DBE.

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Gaurav Seth 6 years, 10 months ago
Let a be any positive integer and b = 4
0 and 0
r < 4
Then, by Euclid''s algorithm a = 4q + r for some integer q
Since, r = 0, 1, 2, 3
Therefore, a = 4q or 4q + 1 or 4q + 2 or 4q + 3
Since, a is an odd integer, o a = 4q + 1 or 4q + 3
Case I: When a = 4q + 1
Squaring both sides, we have,
a2 = 16q2 + 1 + 8q
a2 = (4q + 1)2
= 4(4q2 + 2q) + 1
= 4m + 1 where m = 4q2 + 2q
Case II: When a = 4q + 3
Squaring both sides, we have,
a2 = (4q +3)2
= 16q2 + 9 + 24q
= 16 q2 + 24q + 8 + 1
= 4(4q2 + 6q + 2) +1
= 4m +1 where m = 4q2 +7q + 2
Hence, a is of the form 4m + 1 for some integer m.
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