[hline15-2x,11-3x,7-x],[hline11,17,14],[hline10,16,13],[hline]

|{:(15-2x,11-3x,7-x),(11,17,14),(10,16,13):}|=0

[" 8"," I "],[" M ",(1)/(*)],[,(4)/(4)],[,(9)/(2)],[,(9)/(9)],[,9],[hline,(4)/(3)],[+,9],[hline,1],[,7],[,3],[,9],[hline,1],[hline,-,(1)/(3)],[,,]

[" A parallel plate capacitor is "],[" constructed using three different "],[" dielectric materials as shown in fig."],[" The parallel plates across which a "],[" potential difference is applied are of "],[" area A and are separated by a "],[" distance d.The capacitance across A "],[" and B is "(xK in_(0)A)/(y)" .Find xy? ( "x,y" are "],[" smallest possible integers)."],[qquad [hline A,2k],[hline4k,k],[hline-d/2rarr A/2rarr]],[hline]

Solve for x: [[15-2x,11,10],[11-3x,17,16],[7-x,14,13]] =0

Solve the equation: |[15-x, 1, 10],[11-3x, 1, 16],[7-x, 1, 13]|=0

Solve the equation: |[15-x, 1, 10],[11-3x, 1, 16],[7-x, 1, 13]|=0

The non-zero roots of the equation |(15-2x,11,10),(11-3x,17,16),(7-x,14,13)|=0 are

Mode of 12,14,11,16,15,14,11,13,14 is

Mode of 12,14,11,16,15,14,11,13,14 is

Solve for x, |{:(15-2x,11,10),(11-3x,17,16),(7-x,14,13):}|=0