trying to ascend
Oldcel KHHV
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- Aug 30, 2020
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Consider two circles in the first quadrant:
• C1 with center (x1, y1), radius r1 and area π/16
• C2 with center (x2, y2), radius r2 and area 144π.
Knowing that (x1, y1, r1) and (x2, y2, r2) are two geometric progressions with sums of the terms equal to 7/4 and 21, respectively, then the distance between the centers of C1 and C2 is equal to
[UWSL][/UWSL]
• C1 with center (x1, y1), radius r1 and area π/16
• C2 with center (x2, y2), radius r2 and area 144π.
Knowing that (x1, y1, r1) and (x2, y2, r2) are two geometric progressions with sums of the terms equal to 7/4 and 21, respectively, then the distance between the centers of C1 and C2 is equal to
[UWSL][/UWSL]