Question
In $\triangle ABC$ parallel line to $BC$ intersects $AB$ and $AC$ at $D$ and $E$ respectively. If $AB =6.2, AC =4.2$ and $EC$ $=3.15$ then $AD =$……………. , $DB =$……………. and $AE =$……………. $(5.64,2.55,1.55 ; 1.55,4.65,1.05 ; 2.55,1.05,5.64)$
✓
Answer
1.55,4.65,1.05
Need a full question paper?
Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.
Explore more
Similar questions
The distance between the points $(2,-3)$ and $(5, a)$ is $5$ units. Then $a=$ _________
$(-7 \text { or } 1,-9 \text { or } 2,-1 \text { or } 7 \text { ) }$
→$(-7 \text { or } 1,-9 \text { or } 2,-1 \text { or } 7 \text { ) }$
If $a>0$ then graph at polynomial $p(x)=a x^2+b x+c$ is $\ldots \ldots .$.(Parabola open upwards, Parabola open downwards, Parabola closed upwards.)
→In $\triangle ABC$ parallel line to $BC$ intersect $AB$ and $AC$ at $D$ and $E$ respectively. If $AD =7.2, AB =18.4, AE =5.4$ then $DB =\ldots \ldots, EC =\ldots .$. and $AC =\ldots \ldots$.$(13.8,21.2,4.8 ; 11.2,8.4,13.8 ; 2.21,8.4,8.13)$
→If $(5,3)$ is the solution of the equation $2 x+3 y+k=0$ and $(m, 5)$ is also the solution of it then $m$ $=$_______(2,-2,5)
→If $\bar{x}=6.45, \Sigma f_i=100, \Sigma f_i x_i=\ldots \ldots . .(645,6.45,64.5)$
→_________ is the length of an arc. If the area of the sector of the circle is $150\ cm$ and radius is $15 cm$.$(\pi=3.14)$ $(15,20,25)$
→The probability of event E+. The probability of event 'not $E$ ' $=\ldots \ldots . . \quad(0,1,-1)$
→All ________ triangles are similar. (isosceles, equilateral)
The $x+y=$ for the following factorisation tree. $(30,32,34)$
→The tangents drawn at the end points of the diameter of the circle are (Parallel to each other, Perpendicular to each other, Non-coplaner)