<p><span style="color:#8e44ad;"><span style="font-size:20px;">Deductions from the Given Information</span></span></p>
<p>The deduction for this problem is rather obvious but very important. $x$ can take any value as long as it's greater than $6$ and less than $7$. This is so important is because it tells us what values we should test. Remember, you don't want to test two values that are bunched together. For example, you wouldn't want to test $6.4$ and $6.5$. Instead, you should test values that are as spread out as possible to figure out what's going on.</p>
<p><span style="font-size:20px;"><span style="color:#27ae60;">Solving the Problem</span></span></p>
<p>To solve this problem, I recommend testing the following two values for $x$: $6.1$ and $6.9$. Notice how these two numbers are quite spread out and don't violate the given information. Let's see what happens with our first value:</p>
<p style="text-align: center;">$$\frac{6.1}{8} = 0.7625$$</p>
<p>Let's test out the second value:</p>
<p style="text-align: center;">$$\frac{6.9}{8} = 0.8625$$</p>
<p>In the first case, <strong>Quantity B </strong>is larger than <strong>Quantity A. </strong>In the second case, <strong>Quantity A</strong> is larger. Thus, the answer is <strong><span style="color:#27ae60;">D, It cannot be determined</span></strong>.</p>