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Help with unit impulse function
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\[\int\limits_{-2}^{3}\frac{ t+1 }{ t^2+1} \delta(5t - 5) dt \]
Using two properties of the unit impulse function I was able to reduce the integral to \[\frac{ 1 }{ 5 }\int\limits_{-2}^{3} (1) \delta(t-1)dt\]
My question is : Because property ii that states that , (see attached image )
Does that mean that the unit step functions integral's limit describe an enclosed area - So the properties allows that the integral above to evaluates to 1
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