Explanation Given information: BMI equation B( W , H ) = W H 2 where W in kg, H in m. Formula used: 1 kg = 2.2042 lbs ⇒ 1 lbs = 1 kg 2.2042 1 m = 39 .3701 inches ⇒ 1 inch = 1 m 39.3701 Proof: Substituting the conversions in the given equation B ( W, H) to write equation as f ( w, h) we get the following. B( W , H ) = W H 2 Thus, on converting we have. f ( w , h ) = ( w 2

6th Edition

ISBN: 9781119399322

Author: Hughes-Hallett

Publisher: WILEY

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Fundamentals of Trigonometric Identities

Trigonometric Identities are the equalities that involve trigonometry functions and hold for all the values of variables given in the equation.

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Chapter 8.1, Problem 25P

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To prove:

Using the BMI equation B(W,H) where W in kg and H in m to show BMI equation f(w,h)=703wh2 where w in lbs and h in inches.

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Chapter 8.1, Problem 24P

Chapter 8.1, Problem 26P

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Chapter 8 Solutions

APPLIED CALCULUS (WILEY PLUS)

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To prove: Using the BMI equation B ( W , H ) where W in kg and H in m to show BMI equation f ( w , h ) = 703 w h 2 where w in lbs and h in inches.

Solution Summary: The author explains the BMI equation B(W,H) where W in kg and H in m is f(w,h)=703wh2

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To prove:

Using the BMI equation B(W,H) where W in kg and H in m to show BMI equation f(w,h)=703wh2 where w in lbs and h in inches.

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Chapter 8 Solutions

To prove: Using the BMI equation B ( W , H ) where W in kg and H in m to show BMI equation f ( w , h ) = 703 w h 2 where w in lbs and h in inches.

Solution Summary: The author explains the BMI equation B(W,H) where W in kg and H in m is f(w,h)=703wh2

Concept explainers

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To prove: Using the BMI equation B(W,H) where W in kg and H in m to show BMI equation f(w,h)=703wh2 where w in lbs and h in inches.

Want to see the full answer?

Chapter 8 Solutions

To prove:

Using the BMI equation B(W,H) where W in kg and H in m to show BMI equation f(w,h)=703wh2 where w in lbs and h in inches.