Two circles of radii 7 cm and 3 cm are drawn with centres M and N respectively. Their transverse common tangents meet MN in P, then the point P divides MN (internally) in the ratio

7 : 3

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7 : 4

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7 : 5

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7 : 6

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Solution

The correct option is A $7 : 3$
Fact: Transverse common tangents to the two circle divides (internally) the line joining their centres in the ratio of their radii.
Hence option 'A' is correct choice

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Two circles of radii 7 cm and 3 cm are drawn with centres M and N respectively. Their transverse common tangents meet MN in P, then the point P divides MN (internally) in the ratio

The correct option is A 7:3Fact: Transverse common tangents to the two circle divides (internally) the line joining their centres in the ratio of their radii.Hence option 'A' is correct choice

The correct option is A $7 : 3$
Fact: Transverse common tangents to the two circle divides (internally) the line joining their centres in the ratio of their radii.
Hence option 'A' is correct choice