Evaluating and Solving Radical Functions A person's Body Mass Index is calculated with the formula: BMI=(weight / height2)⋅703 where weight is in pounds and height is in inches. If a person's BMI is above 25 and below 30, they are classified as overweight. If we solve this equation for height, we can determine how tall a person of a given weight should be if they have a BMI of 25. Our new Function is H(w)=√703w / b where H(w) is the person height in inches and ww is a person weight in pounds and b is the person's Body Mass Index (BMI). Use the function to answer the following questions. Determine how tall a person is if they weigh 225 pounds and they have a BMI of 25 Round your answer to one decimal place. The person that weights 225 pounds and has a BMI of 25 is about .......... inches tall. If a person is 68 inches tall and has a BMI of 25, determine their weight.

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
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Evaluating and Solving Radical Functions
A person's Body Mass Index is calculated with the formula: BMI=(weight / height2)⋅703 where weight is in pounds and height is in inches. If a person's BMI is above 25 and below 30, they are classified as overweight. If we solve this equation for height, we can determine how tall a person of a given weight should be if they have a BMI of 25.

Our new Function is H(w)=√703w / b where H(w) is the person height in inches and ww is a person weight in pounds and b is the person's Body Mass Index (BMI). Use the function to answer the following questions.
Determine how tall a person is if they weigh 225 pounds and they have a BMI of 25 Round your answer to one decimal place.

The person that weights 225 pounds and has a BMI of 25 is about .......... inches tall.
If a person is 68 inches tall and has a BMI of 25, determine their weight.

A person that is 68 inches tall and has a BMI of 25 will weigh approximately ........... pounds.
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