Step 1: Translate the information.
- \(65%\) of users were advised to quit.
- Only \(30%\) (3 out of 10) attempted quitting.
Step 2: Link the groups.
All attempts (30%) must come from the "advised" group (65%), because only those advised can be expected to attempt.
So, among those advised (65%), only 30% attempted.
Step 3: Majority check.
Since 65% were advised but only 30% attempted, the remainder (35%) did not attempt.
Thus, within the advised group, more than half did not attempt quitting.
Step 4: Eliminate wrong options.
(A) Claims majority of advised did attempt — false.
(C) and (D) talk about successfully quitting, but success data is not given — cannot infer.
Only (B) follows with certainty.
Final Answer:
\[
\boxed{\text{(B)}}
\]
Given an open-loop transfer function \(GH = \frac{100}{s}(s+100)\) for a unity feedback system with a unit step input \(r(t)=u(t)\), determine the rise time \(t_r\).
Consider a linear time-invariant system represented by the state-space equation: \[ \dot{x} = \begin{bmatrix} a & b -a & 0 \end{bmatrix} x + \begin{bmatrix} 1 0 \end{bmatrix} u \] The closed-loop poles of the system are located at \(-2 \pm j3\). The value of the parameter \(b\) is: