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Submitted by Caligrl84 on Sat, 2012-08-18 17:19
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MAT 221 Assignment

Inequalities

 

Inequalities

 

Read the following instructions in order to complete this assignment, and review the example of how to complete the math required for this assignment:

Read the article about Body Mass Index (BMI) on page 151 of Elementary and Intermediate Algebra. Use the formula given using pounds and inches for finding the BMI at the end of the first paragraph in order to find the four intervals the article mentions:

 

17 < BMI < 22      might have a longer life span than average 

 

23 < BMI < 25      probably not overweight

 

25 < BMI < 29.9   probably overweight 

 

     BMI > 30       obese

You will use your height to plug into the formula to solve for W, the weight range that will go with each category. You may prefer to solve the formula for the variable W before plugging in values, which is fine.

Write a two to three page paper that is formatted in APA style and according to the Math Writing Guide. Format your math work as shown in the Instructor Guidance and be concise in your reasoning.  In the body of your essay, please make sure to include:

 

Your solution to the above problem, making sure to include all mathematical work

 

A discussion on the computed weight ranges and some reasons why they could be misleading

 

An evaluation of the regions outside of the “probably not overweight” range using both set notation and interval notation. Include a simple graph of the regions. (See Instructor Guidance example for some ideas of how to do this.) 

 

The incorporation of the following five math vocabulary words into your discussion. Use bold font to emphasize the words in your writing (Do not write definitions for the words; but integrate them into your discussion.):

 

Inequality 

 

Equivalent 

 

Compound inequality 

 

Interval 

 

Infinity

 

My height=5'7" or 67 inches 

Answer
Submitted by Homework Tutor on Mon, 2014-07-21 11:07
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MAT 221 Week 2 Assignment Inequalities / (4 Pages, 1 Source in APA, Excellent work)

body preview (4 words)

xxx xxx xxxx x Assignment xxxxxxxxxxxx

file1.doc preview (779 words)

Inequalities

xxxxxxxxxxxxx

xxxxxxxxxx xx an xxxxxxxxx xxxxxxx xx xxxxxxxxxxx which has xxxxxxxxxxx xxxxxxxxxxx in real xxxx xxxxxxxxxxx xx xxxxxxxxxxx xx is xxxx xxxxxx in xxx xxxxxxx xx xxxxxxxx making. The inequality symbols xxxx xx > xxxxxxxx than), < (less xxxxxx ≥ (greater than or equal xxxx xxx ≤ (less xxxx or xxxxx xxx xxxxxx xx xxxxxx xxxxxxx decisions xx various real xxxx xxxxxxxxxxx In xxxx assignment, both xxxxxxxx xxxxxxxxxxxx and simple xxxxxxxxxxxx are used to determine xxx xxxxx xx xxxxxx xx x xxxxxx xxx a xxxxxxxx height. xxx xxxxx of weights xxxxxxxxxxxx whether a person is overweight xx normal xx xxxxxx

The xxxxxxx for xxxx xxxx Index (BMI) xxx xx expressed xx

xxx = 703W/H2 (Dugopolski, xxxxx

xx xxxx xxxxxxx W stands xxx weight xx x person xx pounds and x stands xxx height of a person xx Inches xxxxxxxxxxxx xxxxxx

x will use xx xxxxxx of 66.54 inches in order to solve xxx W xx all xxx xxxx xxxxxxxxxxxxx The first, xxxxxxx xxx xxxxx inequalities xxx xxxxxxxx

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Answer
Submitted by prateek_agr on Mon, 2012-08-20 01:24
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Here we go...

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Please xxxxx xxx xxxxxxxxxxx x have posted the solution xxxxxx

file1.docx preview (589 words)

xx this xxxxxxxxxx xx xxxx xx find the weight intervals xxx xxx different BMI levels. We have four levels given xx xxxxx we have limits xx xxx is given xxx we need to xxxx xxx xxxxxx for W (weight).

xxxx Mass xxxxx xxxxx xxxxxxx xxx

xxxx xxx xx xxxxxxxxxxx of fitness of x human xx xxx basis of his/her xxxxxx and xxxxxxx

x is persons xxxxxx (in pounds),

H is xxxxxx’s height (in inches).

xxxx during xxx xxxxxxxxxxxxx x xxxx xxx xx xxxxxx which xx xx inches.

xxxx 1: The xxxxx xxxxxxxx xxx might xxxx x longer life xxxx xxxx xxxxxxxx This xx a compound xxxxxxxxxx and xx need to xxxxxxxx xxxx xxx xx

, Used BMI xxxxxxxx

, Used xx height xxxxxxx of H.

x xxxxxxxxxx xxx xxxxx xx

x xxxxxxxx xxx xxx sides xx 4761.

x xxxxxx xxx xxx xxxxx xx xxxx

, xxxxxxxxxx the values.

Or

Hence

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