From the give diagram in which $A B C D$ is a parallelogram, $A B L$ is a line segment and $E$ is midpoint of $B C$ . Then
$A L = 2 D C$

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From the give diagram in which

A B C D

is a parallelogram,

A B L

is a line segment and

E

is midpoint of

B C

. Then

A L = 2 D C

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From the given diagram, in which ABCD is a parallelogram, ABL is a line segment and E is mid point of BC.

Prove that :

(i) $Δ$ DCE $≅ Δ$ LBE

(ii) AB = BL.

(iii) AL = 2DC

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From the given diagram, in which ABCD is a parallelogram, ABL is a line segment and E is mid point of BC.

Hence, $Δ D C E ≅ Δ L B E$

State true or false.

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From the given diagram, in which $A B C D$ is a parallelogram, $A B L$ is a line segment and E is mid point of BC. Hence, $AB = BL.$

If the above statement is true then mention answer as 1, else mention 0 if false

View Solution

From the given diagram, in which ABCD is a parallelogram, ABL is a line segment and E is mid point of BC.

Hence, AL = 2DC

If the above statement is true then mention answer as 1, else mention 0 if false

View Solution

From the give diagram in which ABCD is a parallelogram, ABL is a line segment and E is midpoint of BC. ThenAL=2DCTrueFalse