In Fig. 9.30, D and E are two points on BC such that $B D = D E = E C$ . Show that $a r (A B D) = a r (A D E) = a r (A E C)$ . Can you now answer the question that you have left in the Introduction of this chapter, whether the field of Budha has been actually divided into three parts of equal area ?

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In Fig. 9.30, D and E are two points on BC such that

B D = D E = E C

. Show that

a r (A B D) = a r (A D E) = a r (A E C)

. Can you now answer the question that you have left in the Introduction of this chapter, whether the field of Budha has been actually divided into three parts of equal area ?

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Question Text

In Fig. 9.30, D and E are two points on BC such that

B D = D E = E C

. Show that

a r (A B D) = a r (A D E) = a r (A E C)

. Can you now answer the question that you have left in the Introduction of this chapter, whether the field of Budha has been actually divided into three parts of equal area ?

In Fig. 9.30, D and E are two points on BC such that $B D = D E = E C$ . Show that $a r (A B D) = a r (A D E) = a r (A E C)$ . Can you now answer the question that you have left in the Introduction of this chapter, whether the field of Budha has been actually divided into three parts of equal area ?

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In Fig. 9.30, D and E are two points on BC such that BD = DE = EC . Show that ar (ABD) = ar (ADE) = ar (AEC) . Can you now answer the question that you have left in the Introduction of this chapter, whether the field of Budha has been actually divided into three parts of equal area ?

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