एक धातु आयन का अष्टफलकीय परिसर `M^(3+)` चार मोनोडेंटेट लिगेंड `L_(1),L_(2),L_(3) के साथ

1m^(3) = ? L

Homoleptic octahedral complexes of a metal ion ' M^(3+) ' with three monodentate ligands L_(1),L_(2) and L_(3) absorb wavelengths in the region of green, blue and red respectively. The increasing order of the ligand strength is :

Five balls L1, L2, L3, L4 and L5 are kept one above the other (not necessarily in the same order). L1 is just above L5 and just below L4. L2 is just above L3 and just below L5. How many balls are above L2? पांच गेंदों L1, L2, L3, L4 और L5 को एक के ऊपर एक रखा जाता है (जरूरी नहीं कि उसी क्रम में)। L1, L5 के ठीक ऊपर और L4 के ठीक नीचे है। L2, L3 के ठीक ऊपर और L5 के ठीक नीचे है। L2 के ऊपर कितनी गेंदें हैं?

ABCD is a square of lengths a, a in N, a gt 1 . Let L_(1),L_(2),L_(3) ... Be points BC such that BL_(1) = L_(1)L_(2) = L_(2)L_(3) = ....=1 and M_(1), M_(2), M_(3)... be points on CD such that CM_(1) = M_(1)M_(2) = M_(2)M_(3) = ...=1 .Then, sum_(n= 1)^(a-1)(AL_(n)^(2) + L_(n)M_(n)^(2)) is equal to

ABC is a right angled triangle in which /_B=90^(@) and BC=a. If n points L_(1),L_(2),"…….",L_(n) on AB are such that AB is divided in n+1 equal parts and L_(1)M_(1),L_(2)M_(2),"......,"L_(n)M_(n) are line segments parallel to BC and M_(1),M_(2),M_(3),"......,"M_(n) are on AC, the sum of the lenghts of L_(1)M_(1),L_(2)M_(2),"......,"L_(n)M_(n) is

Equation of the circumcircle of a triangle formed by the lines L_(1)=0,L_(2)=0andL_(3)=0 can be written as L_(1)L_(2)+lamdaL_(2)L_(3)+muL_(3)L_(1)=0 , where lamdaandmu are such that coefficient of x^(2) =coefficient of y^(2) and coefficient of xy=0. If L_(1)L_(2)+lamdaL_(2)L_(3)+muL_(3)L_(1)=0 is such that mu=0andlamda is non-zero, then it represents