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order of integration
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show that \( \huge \int_{ 0}^{x} [ \int_{0}^{t} f(p) \ dp] \ dt = \int_{0}^{x} (x − p) \ f(p) \ dp\) by changing order of integration have a real blind spot on this, simply cannot visualise or draw it.
Hmm so \(x\) is a constant here.
lets sketch the curves representing the bounds |dw:1438709430741:dw|
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