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There are 31 of them. You can find them easily on your own, like this:
-- On a piece of paper, write the numbers from 1 to 31 in a vertical column ...
down the side of the paper.
-- Start with ' 1 '. Multiply each number by itself, and write the result next to it.
-- Next to 1, you'll write '1'. Next to '2', you'll write '4'. Next to '3', you'll write '9'.
Keep going like that, one at a time, all the way down your list of numbers.
-- When you get down to 31, you'll write '961' next to it, and that'll be the biggest
perfect square number that's less than 1,000 . The next one is 1,024.
What else can I help you with?
What is the largest perfect square factor of 45?
I suggest you try to split the number up into prime factors. It should then be clear what the largest square factor is - simply look for repeated prime factors.
How many foot is 1 square meter?
A meter is about 3.3 ft long. So a square meter would be about = 3.3^2 = 10.89 ft^2. NOTE that's square feet (ft^2). Approximately. You can look up more precise numbers if you need them.
Why is a square a square?
because it is now shut up
What do the angles of a square add up to?
The interior angles of a square add up to 360 degrees.
How many linear miles in 8000 acres?
Assuming that that you are just going to travel from point A to point B in a straight line, all 8000 of the acres are perfect squares and you are intersecting them all at the same right angle, ie. you are walking in a perfectly straight line from south to north and all the perfectly square acres are lined up from south to north, the answer is, approximately, 316.2. A perfect square mile is 25.3 acres long by 25.3 acres wide. 8000 divided by 25.3 equals 316.2.
Which numbers are square numbers up to 1000?
square numbers 1 to 1000
What are the square numbers up to 1000?
They are the squares of the numbers 1 to 31. Use a calculator to find them.
What is a conjecture about the number of factors for square numbers up to 1000?
One possible conjecture is that each square number up to 1000 has 4 factors. The conjecture is manifestly false, but it is still a conjecture.
What are the first 1000 square numbers?
A square number is any number multiplied by itself. 1 is a square number, since 1 x 1 = 1. 2 is not, since there is no integer that you can multiply by itself to get 2. 4 is the next square number, since 2 x 2 = 4. Squaring 3, 4, and 5 give the next three square numbers: 9, 16, and 25. To get the first thousand square numbers, take each of the first thousand natural numbers (1, 2, 3, ... 1000) and multiply them by themselves. This will produce the first thousand square numbers, ranging from 1 (1x1) to 1,000,000 (1,000 x 1,000).
How many square numbers from 1-1000?
1001
Is there a special name for a perfect square that's made up of a perfect square?
right angle square
What two square numbers make 106?
The two square numbers that sum to 106 are 36 and 70, which can be expressed as (6^2) and (8.37^2). However, since 70 is not a perfect square, it is more accurate to say that there are no two perfect square numbers that add up to 106. The perfect squares less than 106 are 0, 1, 4, 9, 16, 25, 36, 49, 64, 81, and 100, and none of their combinations yield 106.
What number should be added to a number to get a perfect square?
Because numbers are infinite, there is an infinite number of answers. e.g. What number should be added to 2 to make a perfect square? 2+2=4 (a perfect square) 2+7=9 (a perfect square) 2+14=16 (a perfect square) 2+23=25 (a perfect square) etc... Did you have a specific number in mind.
What numbers add up to 2000?
1000+1000 1000x2
How many perfect square nmbers are less than 1617 and greatr than 5929?
Take the square root of 1617 and round it up. Take the square root of 5929 and round it down. That gives you the lower and upper range of the numbers which you must square to get the desired perfect squares.
A list of square numbers up to 200?
1,4,9,16,25,36,49,64,81,100,121,144,169,196,225,256,289,324,361,400 All the square numbers up to 20!
What is the perfect square to 4?
The perfect squares up to 4 are 1 and 4.
