MathematicsMedium64×since 2004Q4048∫esecx\int {{e^{\sec x}}}∫esecx (secxtanxf(x)+secxtanx+sex2x)dx(\sec x\tan xf(x) + \sec x\tan x + se{x^2}x)dx(secxtanxf(x)+secxtanx+sex2x)dx = e^secxf(x) + C then a possible choice of f(x) is :-Ax sec x + tan x + 1/2Bsec x + xtan x - 1/2Csec x - tan x - 1/2Dsec x + tan x + 1/2Check answerSkip