[Hint: Draw a line through Q and perpendicular to QP.] As per the inquiry, Digressions PQ and PR are attracted to a circle to such an extent that ∠RPQ = 30°. A harmony RS is attracted corresponding...
As per the inquiry, In a right point ΔABC is which ∠B = 90°, a circle is drawn with AB as distance across meeting the hypotenuse AC at P. Likewise PQ is a digression at P To Prove: PQ separates BC...
As per the inquiry, Two circles with focuses O and O' of radii 3 cm and 4 cm, individually meet at two focuses P and Q, to such an extent that OP and O'P are digressions to the two circles and PQ is...
As per the inquiry, A circle with focus O and AC as a measurement and AB and BC as two harmonies additionally AT is a digression at point A To Prove : ∠BAT = ∠ACB Verification : ∠ABC = 90° [Angle in...
As per the inquiry, From an outside point P, two digressions, PA and PB are attracted to a circle with focus O. At a point E on the circle digression is drawn which crosses PA and PB at C and D,...
As indicated by the inquiry, A triangle ABC with BC = a , CA = b and AB = c . Likewise, a circle is engraved which contacts the sides BC, CA and AB at D, E and F individually and s is semi-border of...
As per the inquiry, A Hexagon ABCDEF encompass a circle. To demonstrate: Stomach muscle + CD + EF = BC + DE + FA Verification: Digressions drawn from an outside highlight a circle are equivalent....