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The lines y = m1x, y = m2x, and y = m3x ...

The lines `y = m_1x, y = m_2x, and y = m_3x` make equal in- tercepts on the line `x+y =1`. then

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The lines y=m_1x ,y=m_2xa n dy=m_3x make equal intercepts on the line x+y=1. Then (a) 2(1+m_1)(1+m_3)=(1+m_2)(2+m_1+m_3) (b) (1+m_1)(1+m_3)=(1+m_2)(1+m_1+m_3) (c) (1+m_1)(1+m_2)=(1+m_3)(2+m_1+m_3) (d) 2(1+m_1)(1+m_3)=(1+m_2)(1+m_1+m_3)

The lines y=m_1x ,y=m_2xa n dy=m_3x make equal intercepts on the line x+y=1. Then (a) 2(1+m_1)(1+m_3)=(1+m_2)(2+m_1+m_3) (b) (1+m_1)(1+m_3)=(1+m_2)(1+m_1+m_3) (c) (1+m_1)(1+m_2)=(1+m_3)(2+m_1+m_3) (d) 2(1+m_1)(1+m_3)=(1+m_2)(1+m_1+m_3)

The lines y=m_1x ,y=m_2xa n dy=m_3x make equal intercepts on the line x+y=1. Then (a) 2(1+m_1)(1+m_3)=(1+m_2)(2+m_1+m_3) (b) (1+m_1)(1+m_3)=(1+m_2)(1+m_1+m_3) (c) (1+m_1)(1+m_2)=(1+m_3)(2+m_1+m_3) (d) 2(1+m_1)(1+m_3)=(1+m_2)(1+m_1+m_3)

If the lines y = 3x + 1 " and " 2y = x + 3 are equally inclined to the line y = mx + 4 ,find the value of m.

If the lines y = 3x + 1 and 2y = x + 3 are equally inclined to the line y=mx +4 , (1/2 < m < 3) then find the values m

If the lines y = 3x + 1 and 2y = x + 3 are equally inclined to the line y=mx +4 , (1/2 < m < 3) then find the values m

If the lines y = 3x + 1 and 2y = x + 3 are equally inclined to the line y=mx +4 , (1/2 < m < 3) then find the values m

If the lines y=m_(r )x, r=1, 2, 3 cut off equal intercepts on the transversal x+y=1 , then 1+m_(1), 1+m_(2), 1+m_(3) are in :