Use LEFT and RIGHT arrow keys to navigate between flashcards;
Use UP and DOWN arrow keys to flip the card;
H to show hint;
A reads text to speech;
11 Cards in this Set
- Front
- Back
x^2*y^2 = ?
(2+3+4)^2*(5+6+7)^2 = |
= (X*Y)^2
= 9^2*18^2 = (9*18)^2 = 26244 |
|
How many factors does 18 have?
|
Establish Primes = 2*3*3 and then combine in all diff ways (1*18, 2*9, 3*6) = 6 different factors or unique numbers can be divided into 18.
|
|
What is a possible multiple of every Integer?
|
0 or Zero
|
|
Sum and difference retain common divisors
|
40+64 are both divisible by 8 therefore 104 is divisible by 8 and 24 is divisible by 8.
|
|
5 sqrt =
|
2.2
|
|
Integers are divisibile by 3 if ...
|
... the sum of digits is divisible by 3
|
|
The product of any set of X consecutvie integers is divisible by ...
|
... X
|
|
What's the equation to help you find the following if you have the other 3?
- Dividend - Divisor - Quotient - Remainder |
Dividend = Divisor * quotient + remainder
|
|
What's the formula to figure out how many factors of a certain number are in between two numbers inclusive?
i.e. How many factors of 7 are there from 8 to 49 inclusive? |
End term = 1st term divisible by the factor + (Number of terms - 1)*common different factor
i.e. 49=14+(n-1)7 49=14+7n-7 n=6 therefore there are 6 muplitples of 7 between 8 and 49 |
|
A factor is =
List all the factors of 8 |
a whole number that divides into an integer
i.e. 1,2,4,8 are all factors of 8 |
|
Is zero a multiple of an Integer?
|
Yes - zero is a multiple of all integers
|