If triangles ABC and PQR are congruent and AM and PN are the medians, then identify the correct relations.

AB = PQ

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BC = QR

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AC = PR

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AM = PN

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BM = MC

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AM = PQ

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PN = NR

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BC = NR

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Solution

The correct option is H BC = NR

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Similar questions

In the given figure, $△ A B C \sim △$ PQR and AM and PN are medians of $△$ ABC and $△$ PQR respectively. Then $\frac{A r e a o f △ A B C}{A r e a o f △ P Q R}$ = _____

Q. In the given figure,

△ A B C - △ P Q R, A M

and

P N

are altitudes, where as

A X

and

P Y

are medians.

\frac{A M}{P N} = \frac{A X}{P Y}

Q. Two sides

A B, B C

and medium

A M

△ A B C

are congruent to the two sides and the median of

△ P Q R

. Prove

△ A B C ≅ △ P Q R

If $△$ ABC and $△$ PQR are two similar triangles shown in the figure. AM and PN are the medians on $△$ ABC and $△$ PQR respectively. The ratio of areas of $△$ ABC and $△$ PQR is 9:25. If AM = PO = 5 cm. Find the value of 3ON.

$△$ ABC and $△$ PQR are two similar triangles as shown in the figure such that $\frac{A r e a o f A B C}{A r e a o f P Q R}$ = $\frac{9}{25}$ . AM and PN are the medians on $△$ ABC and $△$ PQR respectively. If AM = PO = 5 cm, find the value of 3ON.

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