<p dir="ltr" style="text-align: left;"></p><p dir="ltr"><strong>The circle is divided into {numberWord} equal sections.&nbsp; &nbsp;Each section represents \(\frac{1}{{den}}\).</strong></p><p dir="ltr">There are {num} sections shaded in the left circle.</p><p dir="ltr">{FBWhole}.&nbsp; Each whole circle represents \(\frac{{den}}{{den}}\).</p><p dir="ltr">Altogether there are {ansNum}&nbsp; {denWord}&nbsp; shaded.&nbsp;</p><p dir="ltr">The fraction is \(\frac{{ansNum}}{{den}}\).</p>Write the answer in lowest terms.<br>The GCF of {ansNum} and {den} = {GCFFrac}<br><br>The fraction can be reduced if the GCF is greater than 1.<br>To reduce the fraction divide the numerator and denominator each by the GCF<br><br>{ansNum}/{GCFFrac} = {redNum}<br>{den}/{GCFFrac}={redDen}<br><br><strong>The answer as an improper fraction in simplest form is: \(\frac{{redNum}}{{redDen}}\)</strong><br><br><p></p>