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In this lesson, we will learn how to identify triangles having the same area when their bases are equal in length and the vertices opposite to these bases are on a parallel line to them.

Q1:

Which triangle has the same area as β³ πΏ π΅ πΆ ?

Q2:

Which triangle has the same area as β³ π· πΆ π ?

Q3:

Which triangle has the same area as β³ π΄ πΉ π ?

Q4:

Which of the following has the same area as β³ π π πΎ ?

Q5:

Which triangle has the same area as β³ π΅ πΏ π΄ ?

Q6:

If the areas of β³ πΏ π π΄ and β³ π π΄ πΊ are the same, which of the following must be true?

Q7:

If the areas of β³ π π΄ π΅ and β³ πΉ π΅ π are the same, which of the following must be true?

Q8:

Points π , π» , and π· are collinear. If the areas of β³ π πΆ π» and β³ πΆ π» π· are the same, which of the following must be true?

Q9:

If the area of β³ π· πΉ πΆ = 9 3 . 8 c m 2 and π΄ πΉ = πΉ πΈ , find the area of β³ π΄ π΅ πΈ .

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