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B o e F a rn e r L cu s t L y m an D u f o r d Le l an d R d a Hu b e rt F a is o n J a p e r T o p to n G ri fto n A u ro r B is co e Tu rk e y S u p p ly C li m a x To p s ai l R wa n E n fie l d S il o a m M ria h H l f x B a ke rs El e rb e S a lu d a W il m a r Ga rn er V n n BAnswer is (ab)/2 int_a^b f(x) dx Let I be the integral, I = int_a^b xf(x) dx (1) Using the property of definite integrals, I = int_a^b (abx) f(abx) dx It is given that, f (abx) = f(x) implies I = int_a^b (abx) f(x) dx implies I = (ab) int_a^bf(x) dx int_a^b x f(x) dxAuthor yvetteroeder Keywords DACqT67oCk8 Created Date PM Let F X Ax 2 Bx C A B Cepsilon R A 0 Such That F X Gt0aaxepsilon R Also Let G X F X F X F X Then A G X Lt0aaxepsilon R B G X Gt0aaxepsilon R C G X 0 Has Real Roots D G X 0 Has Non Real Complex Roots ƒ~ƒfƒBƒAƒ€ ŠOl "¯Œ^ ƒŒƒfƒB[ƒX