Which of the following is not a perfect square? A. 50 B. 49 C. 121 D. 1
Do you know what a perfect square is? If not, what do you think it could mean?
http://www.mathwarehouse.com/arithmetic/numbers/what-is-a-perfect-square.php tl;dr A perfect square means the number \(A\) is a product of two values that are exactly the same, or \(squared\):\[\Large{b(b)=A\rightarrow b^{2}=A}\]
This also means that:\[\Large{\sqrt{A}=b}\]A "square root" symbol, or \(\sqrt{}\), means to reverse the squaring process.\[\large{b^{2}=A,\rightarrow\sqrt{A}=b}\]
@Dr.gray How are you doing? Are you confused?
yes i'm confused????????????????
Okay, yes, you're confused. Where are you confused?
When you think of a perfect square, think about a number that can be multiplied by itself. So a perfect square could be 1*1 = 1 and 2*2=4 and 3*3=9, in all these 1,4, and 9 are perfect squares. If you can think of the numbers given, which numbers are multiplied by themselves to get 50, 49, 121, and 1?
Let me help, please. What are the two identical numbers (integers) which their product is one of the choices you offer?
Hint: choice B) \(49\) What is the square root of \(49\)? It is \(7\) because \(7\times7=49\). Apply the same idea to the rest of the options and check which one does not give you a whole number as a result.
(B is not the answer, btw)
it's A
Yes (:
Good job!
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