Geometry with parallelogram
$begingroup$
My question is...
I want to know your another solution.
or I want to know if my solution is appropriate.
and I’d appreciate some feedback on my work.
Mentioned the word)
Parallelogram ABCD, $angle BAE = angle CAE$ , $overline{BE}+overline{BC}=overline{BD}$ , Find the $overline{BC} : overline{BD}$
geometry
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add a comment |
$begingroup$
My question is...
I want to know your another solution.
or I want to know if my solution is appropriate.
and I’d appreciate some feedback on my work.
Mentioned the word)
Parallelogram ABCD, $angle BAE = angle CAE$ , $overline{BE}+overline{BC}=overline{BD}$ , Find the $overline{BC} : overline{BD}$
geometry
$endgroup$
add a comment |
$begingroup$
My question is...
I want to know your another solution.
or I want to know if my solution is appropriate.
and I’d appreciate some feedback on my work.
Mentioned the word)
Parallelogram ABCD, $angle BAE = angle CAE$ , $overline{BE}+overline{BC}=overline{BD}$ , Find the $overline{BC} : overline{BD}$
geometry
$endgroup$
My question is...
I want to know your another solution.
or I want to know if my solution is appropriate.
and I’d appreciate some feedback on my work.
Mentioned the word)
Parallelogram ABCD, $angle BAE = angle CAE$ , $overline{BE}+overline{BC}=overline{BD}$ , Find the $overline{BC} : overline{BD}$
geometry
geometry
asked Jan 27 at 5:37
mina_worldmina_world
1779
1779
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2 Answers
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Your solution is correct. And I think this is the only geometry way to do it. (You can try using complex plane, but I tried and it's messy). Well done :)
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add a comment |
$begingroup$
I finished the final conclusion in a different way.(I used circle)
Additionally, Let's solve the problem without the auxiliary line.
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add a comment |
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2 Answers
2
active
oldest
votes
2 Answers
2
active
oldest
votes
active
oldest
votes
active
oldest
votes
$begingroup$
Your solution is correct. And I think this is the only geometry way to do it. (You can try using complex plane, but I tried and it's messy). Well done :)
$endgroup$
add a comment |
$begingroup$
Your solution is correct. And I think this is the only geometry way to do it. (You can try using complex plane, but I tried and it's messy). Well done :)
$endgroup$
add a comment |
$begingroup$
Your solution is correct. And I think this is the only geometry way to do it. (You can try using complex plane, but I tried and it's messy). Well done :)
$endgroup$
Your solution is correct. And I think this is the only geometry way to do it. (You can try using complex plane, but I tried and it's messy). Well done :)
answered Jan 27 at 6:18
abc...abc...
3,087738
3,087738
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add a comment |
$begingroup$
I finished the final conclusion in a different way.(I used circle)
Additionally, Let's solve the problem without the auxiliary line.
$endgroup$
add a comment |
$begingroup$
I finished the final conclusion in a different way.(I used circle)
Additionally, Let's solve the problem without the auxiliary line.
$endgroup$
add a comment |
$begingroup$
I finished the final conclusion in a different way.(I used circle)
Additionally, Let's solve the problem without the auxiliary line.
$endgroup$
I finished the final conclusion in a different way.(I used circle)
Additionally, Let's solve the problem without the auxiliary line.
edited Jan 27 at 15:29
answered Jan 27 at 7:04
mina_worldmina_world
1779
1779
add a comment |
add a comment |
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