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In triangle {A}{B}{C},{A}={30}^{{0}},{H} is the orthocenter an

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In triangle $A B C, ∠ A = 30^{0}, H$ is the orthocenter and $D$ is the midpoint of $B C$ . Segment $H D$ is produced to $T$ such that $H D = D T$ The length $A T$ is equal to
(a). $2 B C$
(b). $3 B C$
(c). $\frac{4}{2} B C$
(d). none of these

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In triangle

A B C, ∠ A = 30^{0}, H

is the orthocenter and

D

is the midpoint of

B C

. Segment

H D

is produced to

T

such that

H D = D T

The length

A T

is equal to
(a).

2 B C

(b).

3 B C

(c).

\frac{4}{2} B C

(d). none of these

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Question Text

In triangle

A B C, ∠ A = 30^{0}, H

is the orthocenter and

D

is the midpoint of

B C

. Segment

H D

is produced to

T

such that

H D = D T

The length

A T

is equal to
(a).

2 B C

(b).

3 B C

(c).

\frac{4}{2} B C

(d). none of these

In triangle $A B C, ∠ A = 30^{0}, H$ is the orthocenter and $D$ is the midpoint of $B C$ . Segment $H D$ is produced to $T$ such that $H D = D T$ The length $A T$ is equal to
(a). $2 B C$
(b). $3 B C$
(c). $\frac{4}{2} B C$
(d). none of these

Filo tutor solution

Practice questions from similar books

In triangle ABC,∠A=300,H is the orthocenter and D is the midpoint of BC. Segment HD is produced to T such that HD=DT The length AT is equal to (a). 2BC (b). 3BC (c). 24​BC (d). none of these

Filo tutor solution

Practice questions from similar books

In triangle $A B C, ∠ A = 30^{0}, H$ is the orthocenter and $D$ is the midpoint of $B C$ . Segment $H D$ is produced to $T$ such that $H D = D T$ The length $A T$ is equal to
(a). $2 B C$
(b). $3 B C$
(c). $\frac{4}{2} B C$
(d). none of these