[" The base of a triangle is divided int...

[" The base of a triangle is divided into three equal parts.If "t_(1),t_(2),t_(3)" be the tangents of the angles subtended by these "],[" parts at the opposite vertex,prove that: "],[((1)/(t_(1))+(1)/(t_(2)))((1)/(t_(2))+(1)/(t_(3)))=4(1+(1)/(t_(2)^(2)))]

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The base of a triangle is divided into three equal parts. If t_(1), t_(2), t_(3) be the tangent sof the angles subtended by these parts at the opposite vertex, prove that : ((1)/(t_(1))+ (1)/(t_(2)))((1)/(t _(2))+(1)/(t _(3)))=4(1+(1)/(t_(2)^(2)))

The base of a triangle is divided into three equal parts.If t_(1),t_(2),t_(3) are the tangents of the angles subtended by these parts at the opposite vertex,prove that ((1)/(t_(1))+(1)/(t_(2)))((1)/(t_(2))+(1)/(t_(3)))=4(1+(1)/(t_(2)^(2)))

The bae of a triangle is divided into three equal parts. If t_(1), t_(2), t_(3) be the tangent sof the angles subtended by these parts at the opposite vertex, prove that : ((1)/(t_(1))+ (1)/(t_(2)))((1)/(t _(1))+(1)/(t _(3)))=4(1+(1)/(t_(1)^(2)))

The base of a triangle is divided into three equal parts. If t_1, t_2,t_3 are the tangents of the angles subtended by these parts at the opposite vertex, prove that (1/(t_1)+1/(t_2))(1/(t_2)+1/(t_3))=4(1+1/(t2 2))dot

The base of a triangle is divided into 3-equal part. If t_(1), t_(2), t_(3) be the tangents of the angles subtended by these parts at opposite vertex then of ((1/t_(1) + 1/t_(2))(1/t_(2) + 1/t_(3)))/((1+1/t_(2)^(2))) =

Find the are of triangle whose vertex are: (at_(1),(a)/(t_(1)))(at_(2),(a)/(t_(2)))(at_(3),(a)/(t_(3)))

[" The base of a triangle is divided into three equal parts.If "t_(1),t_(2),t_(3)" be the tangents of the angles subtended by these "],[" parts at the opposite vertex,prove that: "],[((1)/(t_(1))+(1)/(t_(2)))((1)/(t_(2))+(1)/(t_(3)))=4(1+(1)/(t_(2)^(2)))]

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