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Question 2 Not yet answered Marked out of 8.00 Determine the output $C_R(s)$ due to the input $R(s)$, when $R(s)$ is a unit ramp function. $R(s)$ $\boxed{\times}$ $2s+1$ $\boxed{\times}$ $\frac{4}{s+1}$ $C(s)$ Select one: Oa. $C_R(s) = \frac{4(2s+1)}{s^2(9s+5)}$ Ob. $C_R(s) = \frac{8(2s+1)}{s^2(5s+9)}$ Oc. $C_R(s) = \frac{4(2s+1)}{s^2(s+5)(s+1)}$ Od. $C_R(s) = \frac{-4(2s+1)}{s^2(3s+5)}$ Oe. $C_R(s) = \frac{4(s+2)}{s^2(7s+5)}$

          Question 2
Not yet answered
Marked out of 8.00
Determine the output $C_R(s)$ due to the input $R(s)$, when $R(s)$ is a unit ramp function.
$R(s)$ \(\boxed{\times}\) $2s+1$ \(\boxed{\times}\) $\frac{4}{s+1}$ $C(s)$
Select one:
Oa. $C_R(s) = \frac{4(2s+1)}{s^2(9s+5)}$
Ob. $C_R(s) = \frac{8(2s+1)}{s^2(5s+9)}$
Oc. $C_R(s) = \frac{4(2s+1)}{s^2(s+5)(s+1)}$
Od. $C_R(s) = \frac{-4(2s+1)}{s^2(3s+5)}$
Oe. $C_R(s) = \frac{4(s+2)}{s^2(7s+5)}$

Question 2
Not yet answered
Marked out of 8.00
Determine the output CR(s) due to the input R(s), when R(s) is a unit ramp function.
R(s) × 2s+1 × (4)/(s+1) C(s)
Select one:
Oa. CR(s) = (4(2s+1))/(s^2(9s+5))
Ob. CR(s) = (8(2s+1))/(s^2(5s+9))
Oc. CR(s) = (4(2s+1))/(s^2(s+5)(s+1))
Od. CR(s) = (-4(2s+1))/(s^2(3s+5))
Oe. CR(s) = (4(s+2))/(s^2(7s+5))

Added by Valerie D.

Applied Statistics and Probability for Engineers

Douglas C. Montgomery, George C. Runger 5th Edition

Chapter 8

Instant Answer

Solved by Expert Abdul Khalad

Step 1

The unit ramp function is defined as R(t) = t for t >= 0. The Laplace transform of R(t) is given by: R(s) = L{R(t)} = ∫[0,∞] e^(-st) * R(t) dt Since R(t) = t, we can substitute this into the equation: R(s) = ∫[0,∞] e^(-st) * t dt Now, let's solve this integral. Show more…

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2plz I want help quickly. Question 2 Not yet answered Marked out of 8.00 Determine the output C(s) due to the input R(s) when R(s) is a unit ramp function. D(s) R(s) C(s) Select one: a. s^9s+5 b. s^5s+9 c. 4(25+1) d. C(s) = -4s^2+5 e. C(s) = s^7s+5