Study questions platform-wide or filter by specific tests with correct answers revealed.
The clinical triad of pinpoint pupils (miosis) + drowsiness/coma + respiratory depression is the classic presentation of Opioid Poisoning.
Opioid toxidrome:
- CNS depression (lethargy β coma)
- Respiratory depression (RR <12/min β most dangerous)
- Miosis (pinpoint pupils)
- Bradycardia, hypotension
Antidote: Naloxone (Narcan) β opioid receptor antagonist
\[\text{Dose: } 0.1\,\text{mg/kg}\,\text{IV/IM/intranasal (max 2 mg per dose)}\]
- Onset IV: 1β2 minutes
- Duration: 30β90 minutes (shorter than most opioids β may need repeat doses or infusion)
- Monitor for re-narcotization
Other antidotes (important for nurses):
| Poison | Antidote |
|---|---|
| Organophosphates | Atropine + Pralidoxime |
| Paracetamol | N-Acetylcysteine |
| Benzodiazepines | Flumazenil |
| Iron | Desferrioxamine |
| Lead | DMSA (Succimer), EDTA |
| Carbon monoxide | 100% Oβ / Hyperbaric Oβ |
What is the perimeter of the rectangle shown below?
The diagonal of the rectangle is 10 and one side is 6.
Using the Pythagorean theorem: $\text{diagonal}^2 = \text{length}^2 + \text{width}^2$
$10^2 = 6^2 + w^2 \Rightarrow 100 = 36 + w^2 \Rightarrow w^2 = 64 \Rightarrow w = 8$
Perimeter $= 2(6 + 8) = 2 \times 14 = 28$.
For decades, economists believed that increased productivity would naturally lead to higher wages. However, recent studies indicate that while productivity has surged, wage growth has stagnated, suggesting that other structural factors β such as labor market policies, globalization, and technological automation β may be influencing income distribution.
Sub-Questions:
The passage emphasizes that higher productivity no longer ensures wage increases because of other structural factors β exactly what option C states.
Which of the following correctly describes the relationship between true dip and apparent dip?
The apparent dip $\delta'$ is the angle of dip observed when the dip circle is not oriented in the magnetic meridian (tilted at angle $\phi$ from the meridian).
The relationship is: $\tan\delta' = \frac{\tan\delta}{\cos\phi}$, where $\delta$ is the true dip.
Since $\cos\phi \leq 1$: $\tan\delta' \geq \tan\delta$, so $\delta' \geq \delta$.
Therefore true dip is always less than or equal to apparent dip. They are equal only when $\phi = 0Β°$ (dip circle in the meridian).
Sign in to join the conversation and share your thoughts.
Log In to Comment