<h3>Hey there! </h3><h3>The value of is unknown so, let's solve this equation, shall we?</h3><h2>Firstly, we have to by the number on each of your sides of your equation </h2><h3>Like this: </h3><h3></h3><h3>Cancel out: because it gives you the result of </h3><h3>Keep: because it helps us solve for so, </h3><h2>Our problem becomes: </h2><h3></h3><h2>Secondly, we have by the number of on each sides of the equation</h2><h3>Like this: </h3><h3></h3><h3>Cancel out: because that gives you the result of </h3><h3>Keep: because this gives you the result of ; </h3><h3>Therefore, the value of the unknown variable is </h3><h3></h3><h3>Good luck on your assignment and enjoy your day! </h3><h3>~</h3>
We're told that "Christopher says that all Rational (Q) numbers are Whole (W)", which makes Christopher not correct. Some rational numbers are whole numbers. For instance, the number 7 = 7/1 is rational and it's a whole number as well.
However something like 1/2 is rational, but it's not a whole number. A whole number doesn't have any fractional or decimal part to it. It can be thought of the number of something.
Comelia is correct because all whole numbers are rational. If x is some whole number, then x = x/1 is rational as well. Replace x with any whole number you want. Her statement does not work in reverse as shown above.
When drawing a Venn diagram, the circle for "whole numbers" will be entirely inside the circle for "rational numbers", and not the other way around.