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Clnsbstnkng
Username
Clnsbstnkng
Score
73
Membership
Stats
Questions
18
Answers
17
18 Questions
17 Answers
+1
5
5
+73
HELP!!! (From the real Clnsbstnkng)
In the complex plane, z, z2, z3, form, in some order, three of the vertices of a non-degenerate square. Enter all possible areas of the square, separated by commas.
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Clnsbstnkng
Aug 1, 2025
+1
4
5
+73
HELP!!!
The ellipse shown below is defined by the equation PF1+PF2=d.
Find d.
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Clnsbstnkng
Jul 30, 2025
+1
6
7
+73
HELP!!! (From the real Clnsbstnkng)
An ellipse has its foci at (-1, -1) and (-1, -3).
Given that it passes through the point (4, -2), its equation can be written in the form ((x-h)2/a2)/((y-k)2/b2)=1 where a, b, h, k are constants, and a and b are positive. Find a+k.
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Clnsbstnkng
Jul 28, 2025
+1
6
2
+73
HELP!!! (From the OG Clnsbstnkng)
In the complex plane, z, z2, z3, form, in some order, three of the vertices of a non-degenerate square. Enter all possible areas of the square, separated by commas.
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Clnsbstnkng
Jul 27, 2025
+1
4
3
+73
HELP!!!
In the complex plane, z, z2, z3, form, in some order, three of the vertices of a non-degenerate square. Enter all possible areas of the square, separated by commas.
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Clnsbstnkng
Jul 27, 2025
+1
3
4
+73
HELP!!!
In the complex plane, z, z2, z3, form, in some order, three of the vertices of a non-degenerate square. Enter all possible areas of the square, separated by commas.
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Clnsbstnkng
Jul 26, 2025
+1
3
6
+73
HELP!!!
Compute the smallest positive integer n such that n+i, (n+i)2, and (n+i)3 are the vertices of a triangle in the complex plane whose area is greater than 2015.
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Clnsbstnkng
Jul 25, 2025
+1
5
4
+73
HELP!!!
Let z be a complex number such that |z|=1.
Find the maximum value of |1+z|+|1-z+z2|.
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Clnsbstnkng
Jul 24, 2025
+1
6
3
+73
HELP!!!
Let z be a complex number such that |z|=1.
Find the maximum value of |1+z|+|1-z+z2|.
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Clnsbstnkng
Jul 23, 2025
+1
5
2
+73
HELP!!!
If z is a complex number such that z+z-1=√3,
what is the value of z2010+z-2010?
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Clnsbstnkng
Jul 22, 2025
+1
4
3
+73
HELP!!!
Let z1 and z2 be two complex numbers such that |z1| = 5 and (z1/z2)+(z2/z1)=1.
Find |z1-z2|2.
Note: The answer is not 75.
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Clnsbstnkng
Jul 21, 2025
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