The ratio in which the line segment joining points Aa1- b1 and Ba2- b2 is divided by y -axis isa -a1- a2b a1- a2c b1- b2d -b1- b2

You visited us 1 times! Enjoying our articles? Unlock Full Access!

Points of Trisection

The ratio in ...

Question

The ratio in which the line segment joining points A (a₁, b₁) and B (a₂, b₂) is divided by y-axis is

(a) −a₁ : a₂

(b) a₁: a₂

(c) b₁ : b₂

(d) −b₁ : b₂

Open in App

Solution

Suggest Corrections

Similar questions

z ¯ ¯ ¯ z + z_{1} + a_{1} ¯ ¯ ¯ z + b_{1} = 0, b_{1} \in R

z ¯ ¯ ¯ z + z_{2} +_{2} a_{2} + b_{2} = 0, b_{2} \in R

Unique point is obtained for the pair of equations $a_{1}$ x + $b_{1}$ y + $c_{1}$ = 0 and $a_{2}$ x + $b_{2}$ y + $c_{2}$ = 0 if __________ .

(a_{1}, b_{1})

(a_{2}, b_{2})

(a_{1} + a_{2}, b_{1} + b_{2})

a_{1} b_{2} = a_{2} b_{1}

a x^{2} + 2 h x y + b y^{2} = 0

u = a_{1} x + b_{1} y = 0

v = a_{2} x + b_{2} y = 0

\frac{a_{1}}{b_{1}} = \frac{a_{2}}{b_{2}}

\frac{a_{1}}{b_{1}} \neq \frac{a_{2}}{b_{2}}

a_{1} a_{1} = b_{1} b_{1}

a_{1} a_{1} + b_{1} b_{1} = 0

$x^{2} + a^{2} x + b = 0 a n d x^{2} + x + 1 = 0$ have a common roots which of the following is true.

Join BYJU'S Learning Program