Suppose f is such that f(-x) = -f(x) for every real x and ∫01 f(x)dx=5 then ∫−10 f(t) dt is equal to

Given f(−x)=−f(x),∀ values of real x. We know that,∫−aa f(x)dx=0=∫−a0 f(x)dx+∫0a f(x)dx⇒∫−10 f(x)dx+∫01 f(x)dx=0⇒∫−10 f(x)dx=−5 ∵∫01 f(x)dx=5⇒ ∫−10 f(t)dt=−5