Math, asked by 1990deepanshu08, 2 months ago

ABC is a triangular park with AB =AC=100m .A clock tower is situated at midpoint of BC. The angles of elevation of top of tower at A and B are given by Cot alpha =3.2 and cosecent bita =2.6 respectively find height of tower​

Answers

Answered by sushamasingh543
0

Answer:

25 m

Step-by-step solution:

cotα=3.2,cotβ=2.6

cotα=3.2,cotβ=2.6The triangle being isosceles, AB = AC the median AO is perpendicular to base BC

cotα=3.2,cotβ=2.6The triangle being isosceles, AB = AC the median AO is perpendicular to base BCOA=hcotα=3.2h

cotα=3.2,cotβ=2.6The triangle being isosceles, AB = AC the median AO is perpendicular to base BCOA=hcotα=3.2hOB=hcotβ=h

(cosec

(cosec 2

(cosec 2 β−1)

(cosec 2 β−1)

(cosec 2 β−1) =(2.4)h

(cosec 2 β−1) =(2.4)h100

(cosec 2 β−1) =(2.4)h100 2

(cosec 2 β−1) =(2.4)h100 2 =OA

(cosec 2 β−1) =(2.4)h100 2 =OA 2

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2 =h

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2 =h 2

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2 =h 2 [

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2 =h 2 [ 100

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2 =h 2 [ 10032

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2 =h 2 [ 10032 2

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2 =h 2 [ 10032 2 +24

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2 =h 2 [ 10032 2 +24 2

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2 =h 2 [ 10032 2 +24 2

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2 =h 2 [ 10032 2 +24 2

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2 =h 2 [ 10032 2 +24 2 ]

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2 =h 2 [ 10032 2 +24 2 ]100×10=h.4

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2 =h 2 [ 10032 2 +24 2 ]100×10=h.4 8

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2 =h 2 [ 10032 2 +24 2 ]100×10=h.4 8 2

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2 =h 2 [ 10032 2 +24 2 ]100×10=h.4 8 2 +6

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2 =h 2 [ 10032 2 +24 2 ]100×10=h.4 8 2 +6 2

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2 =h 2 [ 10032 2 +24 2 ]100×10=h.4 8 2 +6 2

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2 =h 2 [ 10032 2 +24 2 ]100×10=h.4 8 2 +6 2

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2 =h 2 [ 10032 2 +24 2 ]100×10=h.4 8 2 +6 2 =h.4.10

(cosec 2 β−1) =(2.4)h100 2 =OA 2 +OB 2 =h 2 [ 10032 2 +24 2 ]100×10=h.4 8 2 +6 2 =h.4.10∴h=25m

Answered by Anonymous
1

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