Math, asked by Mohit11105, 6 months ago

in the figure, if B1, B2, B3,...... and A1, A2, A3,...... has been marked at equal distance. in what ratio C divides AB?

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Answers

Answered by sonuvuce
197

C divides AB in the ratio 8:5

Step-by-step explanation:

As shown in the attached figure

If we draw lines parallel to CB_5 from points B_4,B_3,B_2 and B_1 respectively

Also if we draw lines parallel to CA_8 from points A_7, A_6,A_5,A_4,A_3,A_2 and A_1 respectively

Then we can clearly see that CB contains 5 parts and CA contains 8 parts

Therefore, point C divides AB in the ratio 8:5[/tex]

Hope this answer is helpful.

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Answered by amitnrw
19

Given : B1, B2, B3,.  and A1,A2, A3,. . have been marked at equal distances

To Find :  C divides AB in what ratio  

Solution:

in Δ B₅CB  & Δ A₈CA

∠B₅CB = ∠ A₈CA( vertically opposite angles)

∠CBB₅ = ∠CAA₈ ( alternate angles)

∠CB₅B   = ∠CA₈A  ( alternate angles)

Δ B₅CB  ≈ Δ A₈CA  (AAA)

Similar triangles corresponding angles are congruent and the corresponding sides are proportional

=> BC/AC  = BB₅ /AA₈

B1, B2, B3,.  and A1,A2, A3,. . have been marked at equal distances

=>BB₅   = 5x

  AA₈ = 8x

BC/AC = 5x / 8x

=> BC/AC = 5/8

=> AC/BC = 8/5

C divided AB in 8 : 5 ratio

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