A Systematic Approach to Optimizing <svg     style="vertical-align:-0.216pt;width:11.6875px;" id="M1" height="16.35" version="1.1" viewBox="0 0 11.6875 16.35" width="11.6875"  xmlns:xlink="http://www.w3.org/1999/xlink" xmlns="http://www.w3.org/2000/svg">
	
		
			<g transform="matrix(.022,-0,0,-.022,.062,16.025)"><path id="x210E" d="M499 88q-41 -46 -83.5 -73t-68.5 -27q-41 0 -19 98l52 225q10 43 8 59.5t-16 16.5q-37 0 -112 -65t-117 -135q-14 -42 -38 -179q-36 -7 -75 -20l-7 8l127 594q8 40 2.5 49t-35.5 9h-35l5 25q36 3 71.5 13t56.5 18t25 8q11 0 3 -38l-88 -417h2q77 102 195 167q44 24 79 24
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</svg> Value for Fuzzy Linear Regression with Symmetric Triangular Fuzzy Numbers

<table>Credibility of the eight sample data.</table>

Mathematical Problems in Engineering

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Figure 8

Figure 8: A Systematic Approach to Optimizing <svg     style="vertical-align:-0.216pt;width:11.6875px;" id="M1" height="16.35" version="1.1" viewBox="0 0 11.6875 16.35" width="11.6875"  xmlns:xlink="http://www.w3.org/1999/xlink" xmlns="http://www.w3.org/2000/svg">
	
		
			<g transform="matrix(.022,-0,0,-.022,.062,16.025)"><path id="x210E" d="M499 88q-41 -46 -83.5 -73t-68.5 -27q-41 0 -19 98l52 225q10 43 8 59.5t-16 16.5q-37 0 -112 -65t-117 -135q-14 -42 -38 -179q-36 -7 -75 -20l-7 8l127 594q8 40 2.5 49t-35.5 9h-35l5 25q36 3 71.5 13t56.5 18t25 8q11 0 3 -38l-88 -417h2q77 102 195 167q44 24 79 24
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</svg> Value for Fuzzy Linear Regression with Symmetric Triangular Fuzzy Numbers 

Mathematical Problems in Engineering

A Systematic Approach to Optimizing Value for Fuzzy Linear Regression with Symmetric Triangular Fuzzy Numbers

Figure 8