In the given circle, chords AB and CD intersect each other at P. CP =

1.	In the given circle, chords AB and CD intersect each other at P. CP = (x − 4) cm, DP = (y + 10) cm, AP = (x − 1) cm, and BP = (y + 1) cm. If x + 2y = 23, then what is the sum of the lengths of chords AB and CD?
Answer» In the given circle, chords AB and CD intersect each other at P. CP = (x − 4) cm, DP = (y + 10) cm, AP = (x − 1) cm, and BP = (y + 1) cm. If x + 2y = 23, then what is the sum of the lengths of chords AB and CD?

In the given circle, chords AB and CD intersect each other at P. CP = (x − 4) cm, DP = (y + 10) cm, AP = (x − 1) cm, and BP = (y + 1) cm. If x + 2y = 23, then what is the sum of the lengths of chords AB and CD?

Answer»

In the given circle, chords AB and CD intersect each other at P. CP = (x − 4) cm, DP = (y + 10) cm, AP = (x − 1) cm, and BP = (y + 1) cm.

If x + 2y = 23, then what is the sum of the lengths of chords AB and CD?