C-08-Q175mediumsingle_mcq

$OP$ also bisects the angle—

a $\angle OAB$
b $\angle APB$
c $\angle AOB$ only externally
d $\angle BAP$

ব্যাখ্যা

Because $\triangle PAO \cong \triangle PBO$ , the angles $\angle APO$ and $\angle BPO$ are equal. Therefore $OP$ divides $\angle APB$ into two equal parts, bisecting that angle.

এই অধ্যায়ের আরও প্রশ্ন

C-08-Q176Two tangents and are drawn from to a circle. If and centre is , then equals—
C-08-Q177Two tangents and are drawn from to a circle with centre such that . The value of is—
C-08-Q178Theorem 27: if two circles touch each other externally, the point of contact and the two centres are—
C-08-Q179The proof of Theorem 27 uses the fact that at the point of contact—
C-08-Q180Since right angle, at the point of contact is a—
C-08-Q181Corollary 11: if two circles touch each other externally, the distance between their centres equals—
C-08-Q182Corollary 12: if two circles touch each other internally, the distance between their centres equals—
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—

Circle — সব প্রশ্ন দেখুন (231টি) →

$OP$ also bisects the angle—

\angle OAB

\angle APB

\angle AOB

only externally

\angle BAP

ব্যাখ্যা

Because $\triangle PAO \cong \triangle PBO$ , the angles $\angle APO$ and $\angle BPO$ are equal. Therefore $OP$ divides $\angle APB$ into two equal parts, bisecting that angle.

OPOPOP also bisects the angle—

ব্যাখ্যা

এই অধ্যায়ের আরও প্রশ্ন

OPOPOP also bisects the angle—

ব্যাখ্যা

এই অধ্যায়ের আরও প্রশ্ন

$OP$ also bisects the angle—

$OP$ also bisects the angle—