Interactive Question Session
Bashar Hasan, M.D.
A 70-year-old man is brought to the emergency department by ambulance after his neighbor found him confused and feverish at home. The patient has diabetes mellitus; on arrival, finger-stick glucose is >400 mg/dL. Temperature is 39.5 C (103.1 F), blood pressure is 90/60 mm Hg, pulse is 118/min, and respirations are 20/min. The patient is oriented to person but not place or time. On physical examination, the perineum is erythematous, warm, and tender to palpation; areas of skin sloughing associated with malodorous discharge are present. CT scan of the abdomen and pelvis reveals necrotizing infection of the perineum. Intravenous fluids, insulin, and antibiotics are administered. The surgical team is consulted. The patient repeatedly says, "I just want to go home. Don't cut me." Which of the following is the best next step in management?
A 27-year-old woman, gravida 1 para 0, at 7 weeks gestation comes to the office for an initial prenatal visit. She feels well and has had no pelvic pain or vaginal bleeding. The patient has no chronic medical conditions and has had no surgeries. Vital signs are normal. Ultrasound shows an intrauterine pregnancy with a fetal heart rate of 158/min. During her visit, she meets with the clinic's financial coordinator who reviews her private insurance benefits. The next week, the patient receives a bill from the clinic. She reviews the charges with her insurance carrier and confirms charges are accurate. The patient does not pay the bill and a week later calls the clinic to tell them she still cannot afford to pay it. The clinic then sends her a letter terminating the physician-patient relationship in 30 days. Which of the following best describes the ethical and legal aspects of this action?
A 16-month-old boy is brought to the pediatrician by his parents for a follow-up visit. The patient was recently diagnosed with a rare genetic disorder that causes severe neurodegeneration in infants. In the past 5 years, a total of 34 cases of this rare genetic disorder had been diagnosed in the US. The exact underlying cause for the disorder is unknown. The parents want to know the prognosis for their son compared to children of the same age who do not have the disorder. Which of the following types of study designs would be the most appropriate for answering the parents' question?
The following vignette applies to next 3 items:
It is estimated that the prevalence of smoking in a population is 50%. A cohort study conducted using a random sample from this population showed that the 5-year risk of ischemic stroke is 1:1000 among smokers and 0.5:1000 among non-smokers.
Item 1 of 3:
What is the relative risk of ischemic stroke among smokers compared to non-smokers?
$$\text{RR} = \frac{\text{Risk in exposed}}{\text{Risk in unexposed}} = \frac{0.001}{0.0005} = 2.0$$
It is estimated that the prevalence of smoking in a population is 50%. A cohort study conducted using a random sample from this population showed that the 5-year risk of ischemic stroke is 1:1000 among smokers and 0.5:1000 among non-smokers.
Item 2 of 3:
What percentage of ischemic strokes observed in smokers can be attributed to their smoking status?
$$\text{Formula 1: ARP} = \frac{\text{Risk in exposed} - \text{Risk in unexposed}}{\text{Risk in exposed}} = \frac{0.001 - 0.0005}{0.001} = 0.5 = 50\%$$
$$\text{Formula 2: ARP} = \frac{\text{RR} - 1}{\text{RR}} = \frac{2.0 - 1}{2.0} = 0.5 = 50\%$$
It is estimated that the prevalence of smoking in a population is 50%. A cohort study conducted using a random sample from this population showed that the 5-year risk of ischemic stroke is 1:1000 among smokers and 0.5:1000 among non-smokers.
Item 3 of 3:
What percentage of ischemic strokes observed in the population can be attributed to smoking?
$$\text{Formula 1: PARP} = \frac{\text{Risk in total population} - \text{Risk in unexposed}}{\text{Risk in total population}} = \frac{0.00075 - 0.0005}{0.00075} = 0.33 = 33\%$$
$$\text{Formula 2: PARP} = \frac{\text{Prevalence} \times (\text{RR} - 1)}{[\text{Prevalence} \times (\text{RR} - 1) + 1]} = \frac{0.5 \times (2.0 - 1)}{[0.5 \times (2.0 - 1) + 1]} = \frac{0.5}{1.5} = 0.33 = 33\%$$
A large-scale clinical trial was conducted to assess the effect of carvedilol (a mixed alpha- and beta-blocker) on the clinical course of New York Heart Association class III-IV chronic heart failure. The study reported that serum noradrenaline levels (a marker of the degree of neurohumoral activation) were correlated with serum sodium levels with correlation coefficient r = -0.39 (p = 0.005). Which of the following statements best describes the observed relationship between serum noradrenaline levels and serum sodium levels?
Questions or Comments?