-PQ is perpendicular to -RS is symbolically written as

The correct option is A ↔PQ ⊥ ↔RS PQ is perpendicular to RS is symbolically written as PQ nbsp; RS nbsp; ...

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Byju's Answer

Standard V

Mathematics

Conversion of Units

↔PQ is perpen...

Question

$\leftrightarrow P Q$ is perpendicular to $\leftrightarrow R S$ is symbolically written as

\leftrightarrow P Q ⊥ \leftrightarrow R S

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\leftrightarrow P Q ∥ \leftrightarrow R S

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\leftrightarrow P Q \neq \leftrightarrow R S

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\leftrightarrow P Q = \leftrightarrow R S

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Solution

The correct option is A $\leftrightarrow P Q ⊥ \leftrightarrow R S$
$\leftarrow \to P Q$ is perpendicular to $\leftarrow \to R S$ is symbolically written as $\leftarrow \to P Q ⊥ \leftarrow \to R S$

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Similar questions

Q. When

\leftrightarrow P Q

intersects

\leftrightarrow A B

at an angle of

90^{\circ}

. Then

\leftrightarrow A B

is ___ to

\leftrightarrow P Q .

Q. In the adjoining figure,

\leftrightarrow A B

and

\leftrightarrow C D

are parallel lines. The transversals

\leftrightarrow P Q

and

\leftrightarrow R S

intersect at

U

on the line

\leftrightarrow A B

. Given that

∠ D W U = 110^{o}

and

∠ C V P = 70^{o}

, find the measure of

∠ Q U S

In the fig,

\leftrightarrow A B

is ___ to

\leftrightarrow P Q

Q. Let

\leftrightarrow A B

and

\leftrightarrow C D

be two parallel lines and

\leftrightarrow P Q

be a transversal. Let

\leftrightarrow P Q

intersect

\leftrightarrow A B

in L. Suppose the bisector of

∠ A L P

intersect

\leftrightarrow C D

in R and the bisector of

∠ P L B

intersect

\leftrightarrow C D

in S. Prove that

∠ L R S + ∠ R S L = 90^{o}

Q. Let

\leftrightarrow A B

be a straight line. Let

\leftrightarrow C D

and

\leftrightarrow E F

be two straight lines such that each of them is perpendicular to

\leftrightarrow A B

. Prove that

\leftrightarrow C D ∥ \leftrightarrow E F

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↔PQ is perpendicular to ↔RS is symbolically written as

The correct option is A ↔PQ⊥↔RS←→PQ is perpendicular to ←→RS is symbolically written as ←→PQ⊥←→RS

$\leftrightarrow P Q$ is perpendicular to $\leftrightarrow R S$ is symbolically written as

The correct option is A $\leftrightarrow P Q ⊥ \leftrightarrow R S$
$\leftarrow \to P Q$ is perpendicular to $\leftarrow \to R S$ is symbolically written as $\leftarrow \to P Q ⊥ \leftarrow \to R S$