A capacitor is a device in an electrical circuit that stores charge. In one particular circuit, the charge on the capacitor Q varies in time as shown in the figure. <IMAGE>
b. Is Q′ positive or negative for t≥0?

Verified step by step guidance

1. Step 1: Understand the problem context. The problem involves a capacitor in an electrical circuit where the charge Q on the capacitor varies over time. We need to determine the sign of the derivative of Q, denoted as Q', for t ≥ 0.
2. Step 2: Recall that the derivative Q' represents the rate of change of the charge Q with respect to time t. If Q' is positive, it means the charge is increasing over time. If Q' is negative, it means the charge is decreasing over time.
3. Step 3: Analyze the behavior of the charge Q over time from the given figure (not provided here). Look for whether the charge is increasing or decreasing as time progresses for t ≥ 0.
4. Step 4: If the graph of Q versus t shows an upward trend for t ≥ 0, then Q' is positive. Conversely, if the graph shows a downward trend, then Q' is negative.
5. Step 5: Conclude based on the observed trend in the graph. If the graph is flat (neither increasing nor decreasing), then Q' would be zero.