a circle has radius root 2 cm. It is divided into 2 segments by a chord of length 2cm. proved that angle subtended by the chord at the point in measure segment is 45 degree
If two equal chords intersect within the circle,prove that the line joining the point of intersection to the centre makes equal angles with the chords.
In the given figure, O is the centre and AE is the diameter of the semicircleABCDE. If AB = BC and AEC = 50, then find(a) CBE (b) CDE (c) AOB. Prove that BO||CE.
prove that There is one and only one circle passing through 3 given non-collinear points
prove that the line joining the mid point of a chord to the center of the circle passes through the mid point of the corresponding minor arc
Prove that the mid - point of the hypotenuse of a right triangle is equidistant from its vertices.
Bisectors of angle A & C of a cyclic quadrilateral ABCD intersect a circle through A,B,C,D at E&F respectively. Proove that EF is the diameter of the circle.
Prove that the angle in a semi-circle is a right angle.
Define major sector and minor sector
A chord of a circle is equal to the radius of the circle. Find the angle subtended by thre chord at a point on the minor arc and also at a point on the major arc.
ABC IS A TRIANGLE IN WHICH AB=AC. P IS A POINT ON AC. THROUGH C A LINE IS DRAWN TO INTERSECT BP PRODUCED AT Q SUCH TAHT ANGLE ABQ=ANGLE ACQ. PROVE THAT
ANGLE AOC=90 DEGREES+ HALF OF ANGLE BAC.
prove that line segment joining midpoints of two equal chords of a circle makes equal angles with the chord
if the sum of a pair of opposite angles of a quadrilateral is 180,then show that the quadrilateral is cyclic
If two equal chords of a circle intersect within the circle, prove that the segments of one chord are equal to corresponding segments of the other chord.
I din't understand the answer give. Please explain me again! :O
a circle has radius root 2 cm. It is divided into 2 segments by a chord of length 2cm. proved that angle subtended by the chord at the point in measure segment is 45 degree
If two equal chords intersect within the circle,prove that the line joining the point of intersection to the centre makes equal angles with the chords.
In the given figure, O is the centre and AE is the diameter of the semicircle
ABCDE. If AB = BC and AEC = 50, then find
(a) CBE (b) CDE (c) AOB. Prove that BO||CE.
prove that There is one and only one circle passing through 3 given non-collinear points
prove that the line joining the mid point of a chord to the center of the circle passes through the mid point of the corresponding minor arc
Prove that the mid - point of the hypotenuse of a right triangle is equidistant from its vertices.
Bisectors of angle A & C of a cyclic quadrilateral ABCD intersect a circle through A,B,C,D at E&F respectively. Proove that EF is the diameter of the circle.
Prove that the angle in a semi-circle is a right angle.
Define major sector and minor sector
A chord of a circle is equal to the radius of the circle. Find the angle subtended by thre chord at a point on the minor arc and also at a point on the major arc.
ABC IS A TRIANGLE IN WHICH AB=AC. P IS A POINT ON AC. THROUGH C A LINE IS DRAWN TO INTERSECT BP PRODUCED AT Q SUCH TAHT ANGLE ABQ=ANGLE ACQ. PROVE THAT
ANGLE AOC=90 DEGREES+ HALF OF ANGLE BAC.
prove that line segment joining midpoints of two equal chords of a circle makes equal angles with the chord
if the sum of a pair of opposite angles of a quadrilateral is 180,then show that the quadrilateral is cyclic
If two equal chords of a circle intersect within the circle, prove that the segments of one chord are equal to corresponding segments of the other chord.
I din't understand the answer give. Please explain me again! :O