ALEKS Intermediate Algebra
Associative Property - ANS-For any numbers a, b, and c, we've
(a+b)+c = a+(b+c)
(of addition)
For any numbers a, b, and c, we've got
(a*b) x c = a x (b*c)
(of multiplication).
- Subtraction and division are not associative
Commatative Propery - ANS-We can add numbers in either order (of addition)
We can multiply numbers in both order (of multiplication)
- Subtraction isn't commutative
Constant - ANS-A fixed number, its cost does now not exchange.
I.E.
In x+3, the wide variety 3 is a steady.
In 2xy+7+y, the range 7 is a consistent.
Distributive Property - ANS-The distributive belongings relates multiplication and addition.
According to the distributive property, for any numbers
a, b, and c, we've got
=a (b+c) = ab + ac.
Example: According to the distributive property, we have that 3 (four+eight) = 3x4+3x8
- Simplifying 3x4+3x8, we get 36.
Note that this is necessarily the identical answer as that obtained without the usage of the
distributive belongings:
- 3 (four+eight) = 3x8=36
Exponents and Powers - ANS-1. If A is a actual number and N is a natural variety then: a (to the
n th) = a*a*a*a (n elements)
In the expression a (to the n th), the range a is the base, and the variety (n th) is the exponent.
The price of a (to the n th) is the n th energy of a.
Associative Property - ANS-For any numbers a, b, and c, we've
(a+b)+c = a+(b+c)
(of addition)
For any numbers a, b, and c, we've got
(a*b) x c = a x (b*c)
(of multiplication).
- Subtraction and division are not associative
Commatative Propery - ANS-We can add numbers in either order (of addition)
We can multiply numbers in both order (of multiplication)
- Subtraction isn't commutative
Constant - ANS-A fixed number, its cost does now not exchange.
I.E.
In x+3, the wide variety 3 is a steady.
In 2xy+7+y, the range 7 is a consistent.
Distributive Property - ANS-The distributive belongings relates multiplication and addition.
According to the distributive property, for any numbers
a, b, and c, we've got
=a (b+c) = ab + ac.
Example: According to the distributive property, we have that 3 (four+eight) = 3x4+3x8
- Simplifying 3x4+3x8, we get 36.
Note that this is necessarily the identical answer as that obtained without the usage of the
distributive belongings:
- 3 (four+eight) = 3x8=36
Exponents and Powers - ANS-1. If A is a actual number and N is a natural variety then: a (to the
n th) = a*a*a*a (n elements)
In the expression a (to the n th), the range a is the base, and the variety (n th) is the exponent.
The price of a (to the n th) is the n th energy of a.
