In a circle with center O- chords AB and CD are of length 5 cm and 6 cm respectively and subtend angle x-circ- and y-circ- center of circle respectively then-x-circ-y-circ-x-circ-y-circ-x-circ- y-circ-None of the above

Question

Toppr Admin · Accepted Answer

In any triangle angle opposite to longer side is larger-Here CD-gt-ABAngle opposite to CD is of y-x2218- and AB is of-xA0- x-x2218-x21D2-y-x2218-gt-x-x2218-So option B is corrrect-

In a circle with center O, chords AB and CD are of length 5 cm and 6 cm respectively and subtend angle $x^{\circ}$ and $y^{\circ}$ at center of circle respectively then.

$x^{\circ} = y^{\circ}$
$x^{\circ} > y^{\circ}$
$x^{\circ} < y^{\circ}$
None of the above

In any triangle angle opposite to longer side is larger.
Here $C D > A B$
Angle opposite to $C D$ is of $y^{\circ}$ and $A B$ is of $x^{\circ}$
$\Rightarrow y^{\circ} > x^{\circ}$
So option $B$ is corrrect.

In a circle with center O, chords AB and CD are of length 5 cm and 6 cm respectively and subtend angle x∘ and y∘ at center of circle respectively then.x∘=y∘x∘>y∘x∘<y∘None of the above

In any triangle angle opposite to longer side is larger.Here CD>ABAngle opposite to CD is of y∘ and AB is of x∘⇒y∘>x∘So option B is corrrect.

In a circle with center O, chords AB and CD are of length 5 cm and 6 cm respectively and subtend angle $x^{\circ}$ and $y^{\circ}$ at center of circle respectively then.

$x^{\circ} = y^{\circ}$
$x^{\circ} > y^{\circ}$
$x^{\circ} < y^{\circ}$
None of the above

In any triangle angle opposite to longer side is larger.
Here $C D > A B$
Angle opposite to $C D$ is of $y^{\circ}$ and $A B$ is of $x^{\circ}$
$\Rightarrow y^{\circ} > x^{\circ}$
So option $B$ is corrrect.