Math, asked by nk9554088, 8 months ago

Two circles C(o,r) and C'(o',r') touch externally at p(3,1) if the co-ordinates of o and O' are (1,p) and (q,-2) respectively. Thier areas are in the ratio 4:9 find the value of p^2+q^2

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Answered by khushi2574795

Step-by-step explanation:

Two circles C(o,r) and C'(o',r') touch externally at p(3,1) if the co-ordinates of o and O' are (1,p) and (q,-2) respectively. Thier areas are in the ratio 4:9 find the value

Answered by pankajkumar329

explanation in image shown above

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Two circles C(o,r) and C'(o',r') touch externally at p(3,1) if the co-ordinates of o and O' are (1,p) and (q,-2) respectively. Thier areas are in the ratio 4:9 find the value of p^2+q^2​

Answers

Two circles C(o,r) and C'(o',r') touch externally at p(3,1) if the co-ordinates of o and O' are (1,p) and (q,-2) respectively. Thier areas are in the ratio 4:9 find the value of p^2+q^2