If `| int_(a)^(b) f(x)dx|= int_(a)^(b)|f(x)|dx,a ltb,"then " f(x)=0` has

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If | int_a ^b f(x) dx| = int_a ^b |f(x)| dx, a lt b, then f(x) = 0 has | 12 | INTEGRATION | MATH... If | int_a ^b f(x) dx| = int_a ^b |f(x)| dx, a lt b, then f(x) = 0 has | 12 | INTEGRATION | MATH...
If | int_(a)^(b) f(x)dx|= int_(a)^(b)|f(x)|dx,a ltb,then f(x)=0 has | 12 | DEFINITE INTEGRALS | ... If | int_(a)^(b) f(x)dx|= int_(a)^(b)|f(x)|dx,a ltb,then f(x)=0 has | 12 | DEFINITE INTEGRALS | ...
Show that: `int_a^bf(x)dx=int_(a+c)^(b+c)f(x-c)dx` and hence show that Show that: `int_a^bf(x)dx=int_(a+c)^(b+c)f(x-c)dx` and hence show that
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