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Lat l_(1)=int_(0)^(3)(sinx)/([(x)/(pi)]+(1)/(2))dx and l_(2)=int_(-3)^(0)(sinx)/([(x)/(pi)]+(1)/(2))dx, then (where[.] represent G.l.F.) |
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Answer» `l_(2)+l_(2)=0` and `l_(2) =underset(-3)overset(0)(int)(sinx)/([(x)/(pi)]+(1)/(2))dx=underset(-3)overset(0)(int)(sinx)/(-1+(1)/(2))dx=underset(-3)overset(0)(int)-2sinx dx = underset(0)overset(3)(int)2sin x dx""thereforel_(1)=l_(2)` |
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