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# which is the smallest 6 digit perfect square ?

its a calculation

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### find the smallest six-digit number which is a perfect square ...

the smallest six digit number is 100000 whose square root is 316.227766. so,we take the next larger whole number that is 317 = 317 2 =100489. therefore, the smallest ...

### What is the smallest 6 digit perfect square - Answers.com

What is the smallest 6 digit perfect square? ... The smallest such number is 1. After that, each di … git must be the smallest digit possible and every time that is 0.

### Find the 6 digit number which is a perfect square ...

Find the 6 digit number which is a perfect square ... Here, we will find the least 6–digit number which is a perfect square. The smallest 6–digit number is 100000.

### What is the largest number of five digits when it is a ...

What is the largest number of five digits when it is a perfect square? Update Cancel. Promoted by The Great Courses Plus. ... Since square of 400 is 6 digit number, ...

### Which is the smallest perfect square divisible by 2, 3, 5 and 6?

The number you require is a perfect square. So, ... Which is the smallest perfect square divisible by ... How many 6 digit numbers can be formed from 1, 2, 2, 3, 3, 3 ...

### find the smallest 6 digit no which is a perfect square ...

Find the smallest 6 digit no which is a perfect square Free help with homework Why join Brainly? ask questions about your assignment get answers with explanations

### what is smallest 6 digit perfect square no. - Brainly.in

What is smallest 6 digit perfect square no. 1. Ask for details ; Follow; Report; by manish19 18.06.2016. ... 489 is the least 6-digit number, which is a perfect ...

### How do you find the least six digit number which is a perfect ...

Answers.com ® WikiAnswers ® ... Flag. How do you find the least six digit number which is a perfect square? ... The smallest 6-digit perfect square is 100,489.

## Suggested Questions And Answer :

### which is the smallest 6 digit perfect square ?

to find the smallest no. which is a perfect square is- smallest we take 0s greatest we take 9s  so the ans. is 1,00,000 :)

### Find the only four digit perfect squares....

The 2 digit squares are: 16, 25, 36, 49, 64, 81 Thus 4 digit numbers which we can form using them are: 1616, 1625, 1636, 1649, 1664, 1681, 2516, 2525, 2536, 2549, 2564, 2581, 3616, 3625, 3636, 3649, 3664, 3681, 4916, 4925, 4936, 4949, 4964, 4981, 6416, 6425, 6436, 6449, 6464 6481, 8116, 8125, 8136, 8149, 8164 and 8181 This is when you use a caculator to square root all the numbers above and see if you get a whole number. You will see that sqrt(1681) = 41 Hence, the answer is 1681.

### If Joelle multiplied 792 by a positive integer and came up with a perfect square as her answer, then what is the smallest integer she could have multiplied 792 by?

792 can be broken down into factors=2^3*3^2*11, so to find a multiplier that would generate a perfect square we need to supply another 2 and 11=2*11=22. Then we have the perfect square 2^4*3^2*11^2, the square root of which is 2^2*3*11=132, so the smallest multiplier is 22.

### Need help with word problem

Let the age of one surfer be 10a+b, then the age of the other is 10b+a. Add them together: 11a+11b, so 1/11 is a+b=sqrt(10b+a-10a-b)+1=sqrt(9b-9a)+1=sqrt(9(b-a))+1=3sqrt(b-a)+1. If b-a is to be a perfect square, the only ones are 0, 1, 4, 9, making a+b=1, 4, 7, 10. Now there's a problem: if we use the elimination method using two equations b+a=M and b-a=N, where M and N are positive integers, we add the equations together to eliminate a and we get 2b=M+N, so b=(M+N)/2. Therefore M and N must be both odd or both even. Unfortunately, if M is in the set 1, 4, 7, 10 then the corresponding N values are 0, 1, 4, 9. But when M is even N is odd or vice versa, and we would end up with fractional values for a and b. If the question is interpreted as a+b=sqrt(9(b-a)+1) (the 1 is added before taking the square root instead of after), then the only perfect square occurs when b-a=7, so we have sqrt(9*7+1)=8=a+b. Again, an odd and an even number. (There is actually another trivial solution: when a=b, a+b=1, and we still end up with fractions!) There is a solution if "plus 1" is omitted: 15 and 51 added together make 66; divide by 11 to get 6; subtract 15 from 51=36, the square root of which is 6.

### multiplying non perfect square roots

calc on google or cheap \$8 12-digit calc from store is what i have Answer is 4.05996487343

### If 2^100 - 2^192 x31 + 2^n is perfect square find n

I dout yu kan duit 2^100=1, 267, 650, 600, 228, 229, 401, 496, 703,205,376 2^192=6, 277, 101, 735, 386, 680,763....58 digits then yu multipli bi 31???? then subtrakt this from a number with just 31 digits....yu get very big negativ number then raez ntu (dont no) power n gotta be very big just tu ofset the big negativ number from first 2 terms like yu mite need 2^555555 yu gonna tri all sorts av possabel values for n????

### find the smallest square number that can be completely divided by 9,15 & 20?

Break these numbers down to their factors and we get 9=3^2, 15=3*5, and 20=2^2*5. When we multiply them together we get 2^2*3^3*5^2, which requires another 3 to make it into a perfect square. So the answer is 4*81*25=8100.

### what the value of n in 2^74+2^2058+2^2n to make perfect sqaure

gee buddy, du yu realize 2^2058 is big number...take 621 digits tu rite the number then yu wanna add other squares & maebee take square root??? no wae

### Word story problem square number

So the answer is a number less than 50.  The  perfect square numbers are.. 4, 9, 16, 25, 36 and 49 which are all less than 50.  The question states it is a number that is a perfect square greater than a perfect square and a perfect square less than a perfect square.   The only number that would work is 40 which is a perfect square of 4 greater than 36 another perfect square and a perfect square of 9 less than 49.  No other numbers fit the perfect square.  And next year  41 is a prime number less than 50.