3. Show, by a change of variables, that Z(1,₁,₂)= § h(t−t)h(t−t,)h(t–t₂)dt is 88 a function only of the variables t-t₁, t-T₂. Here h is any arbitrary integrable function.

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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3. Show, by a change of variables, that Z(1,7₁,7₂) = § h(t−t)h(t−t,)h(t−t₂)dt is
-00
a function only of the variables t-t₁, t-T₂. Here h is any arbitrary integrable
function.
Transcribed Image Text:3. Show, by a change of variables, that Z(1,7₁,7₂) = § h(t−t)h(t−t,)h(t−t₂)dt is -00 a function only of the variables t-t₁, t-T₂. Here h is any arbitrary integrable function.
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