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The Solution Of $f ( t ) = \cos t + \int _ { 0 } ^ { t } e ^ { - \tau } f ( t - \tau ) d \tau$

Question 3

Multiple Choice

The solution of $f ( t ) = \cos t + \int _ { 0 } ^ { t } e ^ { - \tau } f ( t - \tau ) d \tau$ is

A) $f ( t ) = - \cos t + \sin t$
B) $f ( t ) = \cos t - \sin t$
C) $f ( t ) = \cos t + \sin t$
D) $f ( t ) = - \cos t - \sin t$
E) $f ( t ) = \cos t - 2 \sin t$

The Solution Of f(t)=cos⁡t+∫0te−τf(t−τ)dτf ( t ) = \cos t + \int _ { 0 } ^ { t } e ^ { - \tau } f ( t - \tau ) d \tauf(t)=cost+∫0t​e−τf(t−τ)dτ

Multiple Choice

Correct Answer:VerifiedShow Answer

The Solution Of $f ( t ) = \cos t + \int _ { 0 } ^ { t } e ^ { - \tau } f ( t - \tau ) d \tau$

Correct Answer:
Verified