<p>Hi, the following two math questions are from kaplan premiere program 2008 edition pg 288 practice questions. Please solve and explain why the answer is so... please..</p>
<p>Q2. *i cant post pictures, sorry:: the figure is:
-a circle within a circle. The small inner circle is white, and everything else outside that little circle is shaded. *like a wheel of a car.</p>
<p>In the figure above, what is the maximum number of nonoverlapping regions into which the shaded area can be divded using exactly two straight lines?</p>
<p>A) 3 B) 4 C) 5 D) 6 E) 7</p>
<p>The answer is C) 5, but i have no idea why. I don't even understand the question</p>
<p>Q4. If p-q=4 and r is the number of integers less than p and greater than q, then which of the following could be true?
I) r=3 II) r=4 III) r=5</p>
<p>A) I only B) II only C) III only D) I and II E) I, II, and III</p>
<p>answer: D) i and ii , again, I don't get why.</p>
<p>Q2 means if you slice the shaded area using 2 slices, how many sections can you get? I can visualize how you can get 5, but it's kind of hard to explain.</p>
<p>For Q4 I imagined a number line, with p 4 more to the right of q. Then r is the number of integers between q and p. If p is 6 and q=2, then r=3, because r is made up of 3,4,and 5. Then I imagined if q is 1/2 and p is 4 1/2, then r=4, because 1,2,3,and 4 are in between 1/2 and 4 1/2. And using the number line figure in your head you should be able to visualize why there can't be 5 integers in between two numbers that are only 4 away from each other.</p>