1.15 The pressure difference, Ap, across a partial blockage artery (called a stenosis) is approximated by the equation to zogy 2 Ap = K₂4V + K.(^² - 1) pv² μν K₂ PV2 329 as bon drenol s D A₁ [SpoB 913 9 bris yr to noit where V is the blood velocity, u the blood viscosity (FL-2T), p he blood density (ML 3), D the artery diameter, Ao the area of he unobstructed artery, and A, the area of the stenosis. Determine he dimensions of the constants K. and K. Would this equation be

Elements Of Electromagnetics
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valg, (21535mm
1.15 The pressure difference, Ap, across a partial blockage in an
artery (called a stenosis) is approximated by the equation
μV
Ap - K. 4 + K.(A-1) pv²
= K₂
A s.r
to zogy nish190
32\V as bonb
dignol a 3 basiy
noft
where V is the blood velocity, u the blood viscosity (FL-2T), p
the blood density (ML), D the artery diameter, Ao the area of
the unobstructed artery, and A, the area of the stenosis. Determine
the dimensions of the constants K, and K. Would this equation be
valid in any system of units?
Transcribed Image Text:valg, (21535mm 1.15 The pressure difference, Ap, across a partial blockage in an artery (called a stenosis) is approximated by the equation μV Ap - K. 4 + K.(A-1) pv² = K₂ A s.r to zogy nish190 32\V as bonb dignol a 3 basiy noft where V is the blood velocity, u the blood viscosity (FL-2T), p the blood density (ML), D the artery diameter, Ao the area of the unobstructed artery, and A, the area of the stenosis. Determine the dimensions of the constants K, and K. Would this equation be valid in any system of units?
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