0
yes they do alternate
Wiki User
∙ 14y ago
Add your answer:
Earn +20 pts
How many positive integers less than 2008 have an even number of divisors?
There are 1,963 such integers. Every factor of a number has a pair. The only time there will be an odd number of factors is if one factor is repeated, ie the number is a perfect square. So the question is really asking: how many positive integers less than 2008 (in the range 1 to 2007) are not perfect squares. √2007 = 44 and a bit (it lies between 44 and 45) So there are 44 integers less than (or equal to) 2007 which are perfect squares → 2007 - 44 = 1963 integers are not perfect squares in the range 1-2007 and have an even number of factors (divisors).
Number of factors of 400 that are perfect squares?
400 can be factored as 24 * 52, or 22 * 22 * 52. A perfect square factor of 400 will always have an even exponent, so here is a list: 12, 22, 42, 52, 102, and 202.
Are all multiples of 3 odd?
No - alternate multiples of 3 are odd, and alternate multiples are even.
What is The sum of the squares of two consecutive positive even integers is 340 Find the integers?
The sum of the squares of two consecutive positive even integers is 340. Find the integers.
How do you find the sum of the squares of consecutive even numbers?
What I would do is square each of the consecutive even numbers, and then add their squares. It depends on how complex you want the answer to be. If you need a formula to do it, then use the following. If it's always starting at two, then use the formula: Sum of even numbers' squares from 0 to w. x=w/2 f(x) = (4*x^3+6*x^2+2*x)/3 If you put in 1, then you get the first even number squared. If you put in two, then you get the sum of the squares of the first two even numbers. Three will give you the sum of the squares of the first three even numbers. If you need to vary where it starts (e.g. adding the squares of the even numbers from 8 to 26) the use that formula with the larger number (13, because 26 is the thirteenth even number) and then subtract the formula at the lower number minus one (3, since 8 is the fourth even number, and 4-1=3). F(13)=3276; F(3)=56; 3276-56=3220. So, the sum of the squares of the even numbers from 8 to 26 is 3220. Sum of even numbers' squares from w to z. x=(w/2)-1 y=z/2 f(y)-f(x)
How many square even number are there less than 50?
There are three perfect squares between 0 and 50 that are even.
Are perfect squares always even?
Yes they are always even, other wise it would not be a perfect sqare.
What numbers always have an even number of factors?
All positive integers which are not perfect squares.
What multiples of 8 are perfect squares?
Any even exponent of 8.
What do you know about numbers that appear an even number of times in a multiplication chart?
That they are not perfect squares.
What are all numbers with an even amount of factors?
All compound numbers that are not perfect squares.
What even number less than 100 has an odd number of factors?
Perfect squares have odd numbers of factors. The perfect squares less than 100 are: 1,4,9,16,25,36,49,64,81,100. 64 seems to fit both criteria.
Can you alternate between synthetic and regular oils?
Yes, you can even mix them.
How many positive integers less than 2008 have an even number of divisors?
There are 1,963 such integers. Every factor of a number has a pair. The only time there will be an odd number of factors is if one factor is repeated, ie the number is a perfect square. So the question is really asking: how many positive integers less than 2008 (in the range 1 to 2007) are not perfect squares. √2007 = 44 and a bit (it lies between 44 and 45) So there are 44 integers less than (or equal to) 2007 which are perfect squares → 2007 - 44 = 1963 integers are not perfect squares in the range 1-2007 and have an even number of factors (divisors).
How many even integers have squares between 37 and 621?
Nine of them.
What the difference between square and rectangle?
In math, are squares are rectangles but not all rectangles are squares. Also rectangle have two sets of even sides and two sets of un-even sides. But all square sides are equal.
Let A be the set of all positive even integers less than 20 A the set of odd integers B set of perfect squares and C the set of multiples of 3. Determine C(AintersectionB).?
It is not possible to answer the question because the operator between C and (AintersectionB) is not visible.
