JEE Previous Year QuestionIf A=(211−232−1−3), B=(211−10233) and 2A+3B−5C=0, then C=Topic: JEE PYQAnswer: D. Full step-by-step solution below.A(2117/56/527/53/5)B(−211−7/56/527/53/5)C(−2117/56/527/53/5)D(211−7/56/527/53/5)Correct answer: DSolution(d)Since2A+3B−5C=0⇒5C=2A+3B⇒5C=2(213−11−22−3)+3(21031−123)⇒5C=(4+62+36+0−2+92+3−4−34+6−6+9)⇒5C=(105675−7103)⇒C=(216/57/51−7/523/5)More Matrices & Determinants PYQsFor the matrices A=(31−4−1) and B=(−29−134918), if…The inverse of the matrix 13503200−1 isIf the system of equations x+2y+3z=3 4x+3y−4z=4 8x+4y−λz=9+μ has infinitely many solutions, then the ordered pa…Let α∈(0,∞) and A=(12α101012). If…If P is a 3×3 real matrix such that PT=aP+(a−1)I, Where a>1, then