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8th
Maths
Understanding Quadrilaterals
Parallelogram
$This gives AU = CO and BO =...$

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This gives AU = CO and BO = DO Example 6: In Fig 3.31 HELP is a parallelogram. (Lengths are in cms). Given that OE = 4 and HL is 5 more than PE? Find OH.

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In the given figure alongside , $B A ∥ D F, C A ∥ E G & B D ∥ E C$ .
prove that
i) $B G = D F$
ii) $E G = C F$

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Quadrilateral $C D E F$ is a parallelogram.

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In the diagrams of the following figure, same the triangles which is represent to the $△ A B C$ keeping the letters. In the right order. State the congruence conditions wise.

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In right triangle $A B C$ , right angle is at $C, M$ is the mid-point of hypotenuse $A B, C$ is joined to $M$ and produced to a point $D$ such that $D M = C M$ . Point $D$ is joined to point $B$ . Show that:
$∠ D B C$ is a right angle

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In the parallelogram ABCD, the angles A and C are obtuse. Points X and Y are taken on the diagonal BD such that the angles XAD and YCB are right angles.
Prove that: XA = YC.
State whether the above statement is true or false.

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In figure the side $Q R$ of $△ P Q R$ is produced to a point $S$ . If the bisectors of $∠ P Q R$ and $∠ P R S$ meet at point $T$ , then $∠ Q T R = \frac{1}{2} ∠ Q P R$

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In the given figure, $A B = A C$ . Then, $∠ B O C = ∠ A C D$ .
If the above statement is true then mention answer as 1, else mention 0.

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Which of the following statement(s) is/are false?

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It is given that $Δ A B C ≅ Δ R P Q .$ Is it true to say that BC $=$ QR?
If True then enter 1 else if False enter 0.

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In the given figures, the sides AB and BC and the median AD of $Δ$ ABC are respectively equal to the sides PQ and QR and median PS of
$Δ$ PQR. Hence $Δ A B C$ and $Δ P Q R$ are right-angled triangles.
If the above statement is true then mention answer as 1, else mention 0 if false.

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This gives AU = CO and BO = DO Example 6: In Fig 3.31 HELP is a parallelogram. (Lengths are in cms). Given that OE = 4 and HL is 5 more than PE? Find OH.

Answer

Related questions

In the given figure alongside , $B A ∥ D F, C A ∥ E G & B D ∥ E C$ .
prove that
i) $B G = D F$
ii) $E G = C F$

Quadrilateral $C D E F$ is a parallelogram.

In the diagrams of the following figure, same the triangles which is represent to the $△ A B C$ keeping the letters. In the right order. State the congruence conditions wise.

In right triangle $A B C$ , right angle is at $C, M$ is the mid-point of hypotenuse $A B, C$ is joined to $M$ and produced to a point $D$ such that $D M = C M$ . Point $D$ is joined to point $B$ . Show that:
$∠ D B C$ is a right angle

In the parallelogram ABCD, the angles A and C are obtuse. Points X and Y are taken on the diagonal BD such that the angles XAD and YCB are right angles.
Prove that: XA = YC.
State whether the above statement is true or false.

In figure the side $Q R$ of $△ P Q R$ is produced to a point $S$ . If the bisectors of $∠ P Q R$ and $∠ P R S$ meet at point $T$ , then $∠ Q T R = \frac{1}{2} ∠ Q P R$

In the given figure, $A B = A C$ . Then, $∠ B O C = ∠ A C D$ .
If the above statement is true then mention answer as 1, else mention 0.

Which of the following statement(s) is/are false?

It is given that $Δ A B C ≅ Δ R P Q .$ Is it true to say that BC $=$ QR?
If True then enter 1 else if False enter 0.

In the given figures, the sides AB and BC and the median AD of $Δ$ ABC are respectively equal to the sides PQ and QR and median PS of
$Δ$ PQR. Hence $Δ A B C$ and $Δ P Q R$ are right-angled triangles.
If the above statement is true then mention answer as 1, else mention 0 if false.

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This gives AU = CO and BO = DO Example 6: In Fig 3.31 HELP is a parallelogram. (Lengths are in cms). Given that OE = 4 and HL is 5 more than PE? Find OH.

Answer

Related questions

In the given figure alongside , BA∥DF,CA∥EG&BD∥EC . prove that i) BG=DF ii) EG=CF

Quadrilateral CDEF is a parallelogram.

In the diagrams of the following figure, same the triangles which is represent to the △ABC keeping the letters. In the right order. State the congruence conditions wise.

In right triangle ABC, right angle is at C,M is the mid-point of hypotenuse AB,C is joined to M and produced to a point D such that DM=CM. Point D is joined to point B. Show that: ∠DBC is a right angle

In the parallelogram ABCD, the angles A and C are obtuse. Points X and Y are taken on the diagonal BD such that the angles XAD and YCB are right angles.Prove that: XA = YC.State whether the above statement is true or false.

In figure the side QR of △PQR is produced to a point S. If the bisectors of ∠PQR and ∠PRS meet at point T, then ∠QTR=21​∠QPR

In the given figure, AB=AC. Then, ∠BOC=∠ACD. If the above statement is true then mention answer as 1, else mention 0.

Which of the following statement(s) is/are false?

It is given that ΔABC≅ΔRPQ. Is it true to say that BC =QR? If True then enter 1 else if False enter 0.

In the given figures, the sides AB and BC and the median AD of Δ ABC are respectively equal to the sides PQ and QR and median PS of Δ PQR. Hence ΔABC and ΔPQR are right-angled triangles.If the above statement is true then mention answer as 1, else mention 0 if false.

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Take Toppr Scholastic Test for Aptitude and Reasoning

Win exciting scholarships and plan a great education plan

In the given figure alongside , $B A ∥ D F, C A ∥ E G & B D ∥ E C$ .
prove that
i) $B G = D F$
ii) $E G = C F$

Quadrilateral $C D E F$ is a parallelogram.

In the diagrams of the following figure, same the triangles which is represent to the $△ A B C$ keeping the letters. In the right order. State the congruence conditions wise.

In right triangle $A B C$ , right angle is at $C, M$ is the mid-point of hypotenuse $A B, C$ is joined to $M$ and produced to a point $D$ such that $D M = C M$ . Point $D$ is joined to point $B$ . Show that:
$∠ D B C$ is a right angle

In the parallelogram ABCD, the angles A and C are obtuse. Points X and Y are taken on the diagonal BD such that the angles XAD and YCB are right angles.
Prove that: XA = YC.
State whether the above statement is true or false.

In figure the side $Q R$ of $△ P Q R$ is produced to a point $S$ . If the bisectors of $∠ P Q R$ and $∠ P R S$ meet at point $T$ , then $∠ Q T R = \frac{1}{2} ∠ Q P R$

In the given figure, $A B = A C$ . Then, $∠ B O C = ∠ A C D$ .
If the above statement is true then mention answer as 1, else mention 0.

It is given that $Δ A B C ≅ Δ R P Q .$ Is it true to say that BC $=$ QR?
If True then enter 1 else if False enter 0.

In the given figures, the sides AB and BC and the median AD of $Δ$ ABC are respectively equal to the sides PQ and QR and median PS of
$Δ$ PQR. Hence $Δ A B C$ and $Δ P Q R$ are right-angled triangles.
If the above statement is true then mention answer as 1, else mention 0 if false.