C-08-Q182mediumsingle_mcq

Corollary 12: if two circles touch each other internally, the distance between their centres equals—

athe sum of their radii
bthe difference of their radii
czero
dtwice the smaller radius

ব্যাখ্যা

When two circles touch internally, one lies inside the other, so the distance between centres is the radius of the larger minus the radius of the smaller, i.e. the difference of the radii.

এই অধ্যায়ের আরও প্রশ্ন

C-08-Q183The Work box accompanying Theorem 27 asks to prove that, for circles touching internally, the point of contact
C-08-Q184Two circles of radii cm and cm touch externally. The distance between their centres is—
C-08-Q185Two circles of radii cm and cm touch internally. The distance between their centres is—
C-08-Q186From an external point , two tangents are drawn to a circle with centre . Then is the perpendicular bisector o
C-08-Q187If a chord of the greater of two concentric circles touches the smaller circle, the chord is—
C-08-Q188is a diameter of a circle and a chord equal to the radius. If tangents at and meet at , then is—
C-08-Q189A circumscribed quadrilateral of a circle has the angles subtended by opposite sides at the centre—
C-08-Q190From a point outside a circle with centre , tangents and are drawn. Then segment is the perpendicular bisector
C-08-Q191Two tangents and from external to a circle with centre make —
C-08-Q192To find the centre of a circle (or arc), one takes—

Circle — সব প্রশ্ন দেখুন (231টি) →