If p > 1 and q = 2^(p −1), then 4^p = Choose one:
A) 16q^2
B) 4q^2
C) q^2
D) q^2/4
E) q^2/16
If p &gt; 1 and q = 2^(p −1), then 4^p   Given p&gt;1, so let's assume p=2   q=2^(p-1) = 2^(2-1) = 2, so q=2   hence, 4^p = 4^2 = 16   only 1 ans. choice can satisfy this:   A) 16q^2 --&gt; clearly &gt; 16   B) 4q^2 --&gt; 4*2^2 = 16(we can stop after this as there can be only 1 right answer)   C) q^2 --&gt; clearly &lt; 16   D) q^2/4 --&gt; clearly &lt; 16   E) q^2/16 --&gt; clearly &lt; 16   Ans. 4q^2) 4q^2
<result>B</result>
If p > 1 and q = 2^(p −1), then 4^p =