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	<article id="post-733" class="post-733 post type-post status-publish format-standard has-post-thumbnail hentry category-garments category-sewing tag-common-needle-size-for-sewing tag-effect-of-needle-size-in-apparel-industry tag-relation-between-metric-and-singer-system tag-what-is-ideal-needle-size-in-garments">
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						<h1 class="entry-title">How to Choose Needle Size in Garment</h1>
									
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			<span class="fn"><a href="http://textilemerchandising.com/author/kiron/" title="Posts by Noor Ahmed Raaz" rel="author">Noor Ahmed Raaz</a></span>
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				<span class="date updated">June 21, 2016</span>
				 
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<h3 style="text-align: center;"><span style="color: #008000;"><strong>How to Choose Needle Size in Garment </strong></span></h3>
<p style="text-align: center;"><strong>Noor Ahmed Raaz</strong><br />
Specialized in Apparel Manufacturing<br />
Owner and Editor in Chief Textile Merchandising<br />
Asst. Prof., Department of Textile Engineering<br />
Atish Dipankar University of Science &amp; Technology<br />
Email: <a href="mailto:textilemerchandising1@gmail.com">textilemerchandising1@gmail.com</a></p>
<p>&nbsp;</p>
<h4 style="text-align: justify;"><strong>Needle Size:</strong></h4>
<p style="text-align: justify;">Normally a sewing needle consists a pointed tip with a long slender tool. The needle is the main part of the <a href="http://textilemerchandising.com/different-sewing-needle-point/"><strong>sewing process</strong></a> in the apparel industry without needle sewing process can’t imagine. Generally the needle size varies in fabric, nature, thickness, appearance, machine types, <a href="http://textilemerchandising.com/sewing-section-inspection-garments/"><strong>design</strong></a>, etc. There are two types of <a href="http://textilemerchandising.com/different-sewing-needle-point/"><strong>needle size</strong> </a>appearance:</p>
<ol style="text-align: justify;">
<li>Metric System (Nm).</li>
<li>Singer System.</li>
</ol>
<p style="text-align: justify;">Most of the time needle size is changed by the <a href="http://textilemerchandising.com/category/garments/"><strong>manufacturers</strong></a>, but the metric system is the simplest and broadly used system for finding the needle size. The metric system is also denoted by Nm</p><div class="fabb0794b6535ba7759ea070c98bd716" data-index="3" style="float: none; margin:10px 0 10px 0; text-align:center;">
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<h4 style="text-align: justify;"><strong>1. Metric System (Nm):</strong></h4>
<ul style="text-align: justify;">
<li>This process is most easy and very working method.</li>
<li>Needle size is expressed by measuring the diameter of the middle of <a href="http://textilemerchandising.com/different-sewing-needle-point/"><strong>needle blade</strong></a>.</li>
<li>The appearance is given below:</li>
</ul>
<p style="text-align: justify;">Needle size = (Blade dia in mm X 100) Nm</p>
<ul style="text-align: justify;">
<li>As for example, if Blade dia is 0.8 mm, then:</li>
</ul>
<p style="text-align: justify;">Needle size = 0.8 mm X 100 = 80 Nm</p>
<div style="width: 670px" class="wp-caption aligncenter"><img data-recalc-dims="1" fetchpriority="high" decoding="async" class="" src="https://i0.wp.com/lh3.googleusercontent.com/-ohKIIj7KQks/V2lPxWLdKsI/AAAAAAAAAno/GDPmXSomP1sr87lBzK3EqIQAeXXlarHkgCCo/s660/needles.jpg?resize=660%2C440&#038;ssl=1" width="660" height="440" /><p class="wp-caption-text">Different parts of sewing needle</p></div>
<h4 style="text-align: justify;"><strong>2. Singer System:</strong></h4>
<ul style="text-align: justify;">
<li>In case of singer system needle size is expressed through a number as like, 5,7,9,10,11,12,13,14,15,16,17.</li>
<li>Needle system number more, needle coarser.</li>
</ul>
<h4 style="text-align: justify;"><strong>Relation between Metric and Singer System:</strong></h4>
<table>
<tbody>
<tr style="text-align: justify;">
<td width="111"><strong>Metric No.</strong></td>
<td width="119"><strong>Singer No.</strong></td>
</tr>
<tr style="text-align: justify;">
<td width="111">55</td>
<td width="119">7</td>
</tr>
<tr style="text-align: justify;">
<td width="111">65</td>
<td width="119">9</td>
</tr>
<tr style="text-align: justify;">
<td width="111">75</td>
<td width="119">10/11</td>
</tr>
<tr>
<td style="text-align: justify;" width="111">80</td>
<td width="119">
<p style="text-align: justify;">12</p>
</td>
</tr>
</tbody>
</table>
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