Two circles touch each other at the point R. PQ is a common tangent to both the circle which touches the circle at the points P and Q. Then `anglePRQ=`

Two circles touch each other externally at the point C. AB is a common tangent to both the circels and touches the circle at the points A and B. Then the value of angle ABC is [GP-X]

The two circles touch each other if

Two circles touch each other externally at point A and PQ is a direct common tangent which touches the circles at P and Q respectively. Then anglePAQ =

Two circles touch each other externally at a point P and a direct common tangent touches the circles at the points Q and R respectively. Then angle QPR is

A Tangent to a circle is a line which touches the circle at only one point.

A Tangent to a circle is a line which touches the circle at only one point.

A Tangent to a circle is a line which touches the circle at only one point.

A Tangent to a circle is a line which touches the circle at only one point.