Solve

Guides

0

You visited us 0 times! Enjoying our articles? Unlock Full Access!

Question

$A B ∥ C D$ and $A C M$ is a straight line $∠ B A C$ is equal to:

$106^{o}$
$108^{o}$
$110^{o}$
$109^{o}$

A

106^{o}

B

110^{o}

C

108^{o}

D

109^{o}

Open in App

Solution

Verified by Toppr

As $A B ∥ C D$ and $A C M$ is a straight line cutting them, it is called the transversal.

Was this answer helpful?

10

Similar Questions

Q1

A B ∥ C D

and

A C M

is a straight line

∠ B A C

is equal to:

View Solution

Q2

In an isosceles triangle

A B C, A B = A C, ∠ B A C = 108^{o}

and

A D

trisects

∠ B A C

and

B D > D C

. The ratio

\frac{B D}{D C}

is

View Solution

Q3

$⟷ A B a n d ⟷ C D$ , are straight lines. Which one of these lines is a transversal with respect to the other?

View Solution

Q4

Construct a cyclic quadrilateral ABCD, where AB

= 6.5

cm,

∠

ABC

= 110^{o}

, BC

= 5.5

cm and AB

| |

CD.

View Solution

Q5

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

.

View Solution