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QJEEAdv02Mae6ed: JEE Advanced 2002 Mathematics - Class 12 JEEAdv02Mae6ed Solution: Let be a fixed real number . Suppose is a continuous function…

Let T>0 be a fixed real number . Suppose ff is a continuous
function such that for all x∈Rx \in R , f(x+T)=f(x)f\left( {x + T} \right) = f\left( x \right) .

If I=∫0Tf(x)dxI = \int\limits_0^T {f\left( x \right)dx} then the value of ∫33+3Tf(2x)dx\int\limits_3^{3 + 3T} {f\left( {2x} \right)dx} is

Multiple Choice Options

  • A 3/2I3/2I
  • B 2I2I
  • C 3I3I
  • D 6I6I

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