The square is 1 more than the other calculation.
The proof is quite simple: Let the numbers be x, x + 1 and x + 2
(x + 1)2 = x2 + 2x + 1;
x times x + 2 = x2 + 2x.
There is a difference of 1 whatever the value of x.
If you notice something, it is [most likely] a false impression. There is no known pattern to prime numbers.
The new number has four factors: 1, the two prime numbers and the new product.
When u continue to multiply by 3 u will see that all of the numbers will be EVEN or ODD.
What do you notice aboutthe numbers of fractors of square numbers
They only have 2 factors.
If you notice something, it is [most likely] a false impression. There is no known pattern to prime numbers.
The new number has four factors: 1, the two prime numbers and the new product.
When u continue to multiply by 3 u will see that all of the numbers will be EVEN or ODD.
The difference is that if you multiply with a whole number and then multiply with a decimal and you compare.You will notice the whole number is greater.You are very welcome.
What do you notice aboutthe numbers of fractors of square numbers
If you look at the ratios between consecutive numbers, you'll notice that the first ratio is 2, followed by 3 and 4.
The sum of two odd numbers is even and the sum of an even number and an odd number is odd.So the sum of three consecutive odd numbers is odd but 270 is even.Ergo there are no three consecutive odd numbers that sum to 270.Three consecutive numbers that sum to 270 are 89, 90, 91.Three consecutive even numbers that sum to 270 are 88, 90, 92.
Take the average of the middle numbers. Example: 1,2,3,4,5,6 The median would be (3+4)/2 = 3.5 (notice how it falls in the middle)
I notice that the sum of two odd numbers is an even number.
Notice
90, 91,92,93,94,95,96,97,98,99,100. There are eleven terms. To find the median, you take the absolute middle term. The absolute middle term is '95'. NB You will notice that there are five terms to the left of 95, and five terms to the right of 95.
there even and they are mostly composite numbers