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To find a square numbe lets say.. 2 squared all you do is 2x2=4 4squared 4x4=16
Wiki User
∙ 15y ago
Wiki User
∙ 13y agoMultiply any number by itself. The answer is a square number.
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How do you find the prime factors of a squared number?
The prime factors of a squared number are the prime factors, if any, of its square root.
Find a number that when squared equals 1.0404?
the answer is 1.02
How do you find out what number squared is 27?
Find the square root of 27. This number can be either about +5.196 or -5.196
How do you find the pythgorean theorem?
a(squared)+b(squared)=c(squared) The largest number is the c, and you can choose the a and b, since you need to find the a or the b. For example: You have the numbers 3, and 5 and you needed to find b. a(squared+b(squared)=c(squared) 3(squared)+b(squared)=5(squared) 9+b(squared)=25 -9 -9 b(squared)=16 Then take the square root b=4
When a positive whole number is squared the result is 90 more than the original number. Find the original number?
The original number is 10 because: 10 squared = 10+90
What is the answer to -8 squared?
"8 squared" is not a question. It's just a number. To find the square of a number, multiply the number by itself.
A number added to its squared is 56 Find the number?
The number could be -8 or it could be +7.
Find the number that equals 121 when it is squared?
100+20+1
What is a square root called if it can never be squared?
That doesn't really make sense. If you figure out the square root of the number, the whole point is to find a number which, when squared, gives you back the original number. Therefore, there is no such thing as a "square root that can't be squared".
What is the square root operation?
It means to find a number that, when squared, gives you a specific number. For example, when you ask for the square root of 25, you want to know which number, squared, is equal to 25. The answer in this case is 5.
Is the LCM of two squared number always a squared number?
Yes.
What is the product of the 6th squared number and the 5th squared number?
jhuhuhu
