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On what interval(s) is the function f(x) = x^3e^(2x) increasing? 1) (-inf, -3/2], [0,inf) 2) (-inf, -3/2] 3) (-inf, 0], [3/2, inf) 4) (-inf, 3/2] 5) [-3/2, inf)
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If f ' (x) >0 for all x in (a,b), then f is increasing f`(x)=3x^2*e^(2x)+ x^3*2*e^(2x)=x^2e^(2x)(3+2x) x^2e^(2x)(3+2x)>0 3+2x>0 2x>-3 x>-3/2 Function is increasing on [-3/2, inf)
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