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Which US President introduced the 'New Deal'?
Franklin D. Roosevelt (FDR) launched the New Deal programs to address the Great Depression in the 1930s.
Centripetal force $F = \frac{mv^2}{R} \propto \frac{1}{R^n}$.
- $v^2 \propto \frac{1}{R^{n-1}} \implies v \propto R^{(1-n)/2}$
- $T = \frac{2\pi R}{v} \propto \frac{R}{R^{(1-n)/2}} = R^{1 - (\frac{1-n}{2})} = R^{(n+1)/2}$.
Differentiating types of shock is critical for Medical-Surgical Nursing:
| Feature | Hypovolemic Shock | Neurogenic Shock |
|---|---|---|
| Heart Rate | Tachycardia (>100 bpm) | Bradycardia (<60 bpm) |
| Blood Pressure | Decreased | Decreased |
| Skin | Cold, clammy, pale | Warm, dry, flushed |
| Cause | Fluid/blood loss | Loss of sympathetic tone (spinal cord injury at T6 or above) |
| SVR | Increased | Decreased (vasodilation) |
In neurogenic shock, loss of sympathetic stimulation causes massive vasodilation (warm skin) and loss of cardiac acceleration (bradycardia). Treatment includes atropine for bradycardia and vasopressors (norepinephrine).
Given the diagram of three circles with centers $P$, $Q$, and $R$ forming an equilateral triangle $PQR$, where each pair of circles has exactly one point in common:
Compare:
Column A: The perimeter of triangle $PQR$
Column B: The circumference of the circle with center $Q$
Since each pair of circles has exactly one point in common, the circles are externally tangent to each other. If all circles have the same radius $r$, then the distance between any two centers equals $2r$.
Since triangle $PQR$ is equilateral with side length $2r$:
- Perimeter of $\triangle PQR = 3(2r) = 6r$
- Circumference of circle with center $Q = 2\pi r$
Comparing: $6r$ vs $2\pi r$
Dividing by $2r$: $3$ vs $\pi$
Since $\pi \approx 3.14159 > 3$, we have $2\pi r > 6r$.
Therefore, Column B (the circumference) is greater than Column A (the perimeter).
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