If three lines whose equations are y=m1...

If three lines whose equations are `y=m_1x+c_1,y=m_2x+c_2`and `y=m_3x+c_3`are concurrent, then show that `m_1(c_2-c_3)+m_2(c_3-c_1)+m_3(c_1-c_2)=0`.

Promotional Banner

Promotional Banner

Recommended Questions

If three lines whose equations are y=m1x+c1,y=m2x+c2and y=m3x+c3are c...
Text Solution
|
IIf y=1+c1/(x-c1)+(c2x)/((x-c1)(x-c2))+(c3 x^2)/((x-c1)(x-c2)(x-c3)) s...
Text Solution
|
If the lines whose equations are y=m1 x+ c1 , y = m2 x + c2 and y=m3 x...
Text Solution
|
C0 C1+C1 C2 + C2 C3+…+ C(n-1) Cn=
Text Solution
|
প্রমাণ করো যে, y=m1x+c1, y=m2x+c2 ও x=0 সরলরেখা তিনটি দ্বারা উৎপন্ন ত্...
Text Solution
|
Show that the area of the triangle formed by the lines y=m1x+c1,""...
Text Solution
|
Show that the area of the triangle formed by the lines y=m1x+c1,""...
Text Solution
|
If three lines whose equations are y=m1x+c1,y=m2x+c2and y=m3x+c3are c...
Text Solution
|
If three lines whose equations arey = m1x + c1, y = m2x + c2 and y = m...
Text Solution
|