A string of length 50√3 m attached to a kite is temporarily tied to a point on the ground at an inclination ϕ. find the angle of inclination of the string, if the kite is flying at a height of 75 m above the ground, assuming that there is no slack in the string.
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given
height is 75 m
slant height is 50√3 m
let it be inclined at angle β
so tanβ = 75/50√3
tanβ = 3/2√3
tanβ = √3/2
β = tan inverse of √3/2
height is 75 m
slant height is 50√3 m
let it be inclined at angle β
so tanβ = 75/50√3
tanβ = 3/2√3
tanβ = √3/2
β = tan inverse of √3/2
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