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HELP A person standing at point C measures the angle of elevation to a point, A, at the top of a perpendicular cliff, to be 18°. After moving 2,200 feet directly toward the foot of the cliff, the person measures the angle of elevation to point A as 56°.
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|dw:1432434261866:dw|
what is the height of the cliff? @surjithayer
\[\frac{ h }{ 2200+DB }=\tan 18,h=\left( 2200+DB \right)\tan 18 ....\left( 1 \right)\] \[\frac{ h }{ DB }=\tan 56,DB=h \cot 56....(2)\] h=2200tan18+DBtan18 h=2200 tan18+h cot56*tan 18 h(1-cot 56*tan 18)=2200*tan 18 \[h=\frac{ 2200*\tan18 }{ 1-\cot 56*\tan 18 }=?\]
remember cot 56=cot(90-34)=tan 34
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0.559=.55919=0.6745 ?? @surjithayer
\[h=\frac{ 2200*\tan 18 }{ 1-\tan 34*\tan 18 }=?\]
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