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Question Number 209347 by RoseAli last updated on 07/Jul/24

Answered by Berbere last updated on 07/Jul/24

∫_(−4) ^4 f(x)dx=2∫^4 _0 f(x^2 )dx  ∫_0 ^4 g(x)dx=∫_0 ^4 g(4−x)⇒2∫_0 ^4 g(x)=∫_0 ^4 g(x)+g(4−x)dx=0  ⇒2∫_0 ^4 f(x^2 )+g(x)dx=2∫_0 ^4 f(x^2 )dx=∫_0 ^4 8x^3 =2[x^4 ]_0 ^4 =512

44f(x)dx=204f(x2)dx04g(x)dx=04g(4x)204g(x)=04g(x)+g(4x)dx=0204f(x2)+g(x)dx=204f(x2)dx=048x3=2[x4]04=512

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