Math, asked by m9372630, 7 months ago

an aeroplane at an altitude of200m above a river abserves that the angle of deprassion of opposite point on the bans are 45°and 60° find in meters, the width of the river. (tack√3=1•73).​

Answers

Answered by bhanupraharsha1234
0

Answer:

285.76metersghh fjbff

Answered by amitsnh
0

the position of aeroplane and river banks can be imagined like a triangle ABC where B and C are the river banks and aeroplane is at A. AD is altitude on BC

angle ABC = 45°

angle ACB = 60°

AD = 200 m

in ∆ ABD

tan 45 = AD/BD

1 = AD/BD

BD = AD = 200 m

in ∆ ACD

tan 60 = AD/DC

√3 = AD/DC

DC = AD/√3

= 200/√3

= 200*√3/3

= 200*1.73/3

= 346/3

= 115.33 m

width of river

BC = BD + DC

= 200 + 115.33

= 315.33 m

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