Question

Body Surface Area (BSA) is used in physiology and medicine for many clinical purposes. BSA can be modeled by the function $$ B S A=\sqrt{\frac{w h}{3600}} $$ where $w$ is weight in kilograms and $h$ is height in centimeters. Health. The BSA of a 177 -centimeter-tall male is 2.1. Find the weight of the male to the nearest kilogram.

Name: Problem 90, Chapter 1: Algebra and Trigonometry
Uploaded: 2021-06-15T22:02:45-08:00
Duration: 1 min 6 s
Channel: Trinity Steen
Description: Body Surface Area (BSA) is used in physiology and medicine for many clinical purposes. BSA can be modeled by the function B S A=√((w h)/(3600)) where w is weight in kilograms and h is height in centimeters. Health. The BSA of a 177 -centimeter-tall male is 2.1. Find the weight of the male to the nearest kilogram.

   Body Surface Area (BSA) is used in physiology and medicine for many clinical purposes. BSA can be modeled by the function
$$
B S A=\sqrt{\frac{w h}{3600}}
$$
where $w$ is weight in kilograms and $h$ is height in centimeters.
Health. The BSA of a 177 -centimeter-tall male is 2.1. Find the weight of the male to the nearest kilogram.

Algebra and Trigonometry

Cynthia Y. Young 4th Edition

Chapter 1, Problem 90

Instant Answer

Solved by Expert Trinity Steen

06/15/2021

Step 1

1 and his height as 177 cm. We can substitute these values into the BSA formula: $$ BSA = \sqrt{\frac{w \times h}{3600}} $$ This gives us: $$ 2.1 = \sqrt{\frac{w \times 177}{3600}} $$ Show more…

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Body Surface Area (BSA) is used in physiology and medicine for many clinical purposes. BSA can be modeled by the function $$ B S A=\sqrt{\frac{w h}{3600}} $$ where $w$ is weight in kilograms and $h$ is height in centimeters. Health. The BSA of a 177 -centimeter-tall male is 2.1. Find the weight of the male to the nearest kilogram.

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Key Concepts

Body Surface Area (BSA)

BSA is a measure used in physiology and medicine to approximate the external surface of the human body. It plays a crucial role in determining appropriate medical dosages and assessing health, and its estimation is important for various clinical applications.

Mathematical Modeling

Mathematical modeling involves creating equations or functions that represent real-life phenomena, such as using a formula to relate physical measurements like height and weight to body surface area. This process helps translate biological relationships into a quantitative framework.

Algebraic Manipulation

Algebraic manipulation is the process of rearranging and solving equations to isolate unknown variables. It is essential in both mathematics and applied fields for deriving one variable from a given relationship, such as finding weight when body surface area and height are known.

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