NP Flashcards
x^3 - x
x(x^2 - 1)
x(x+1)(x-1)
(x-1)x(x+1) -> Consec. #
Divisible by 3
x^2 - 1
(x-1)(x+1)
x^2 + x
x(x+1)
Consec. #
Product definitely even
+20% profit
x 5/6
5/5 + 1/5
1/5 = 20%
Two E # are said to be consecutive if the difference between them is ___
2
Two O # are said to be consecutive if the difference between them is ___
2
For a # to be divisible by 2 it must be _____
even
T/F
0 is an E #
True
T/F
0 is not an O #
true
T/F
0 is a non-positive E #
true
0 + all negative E #
Any integer multiplied by an E # = E
O x E = E
E x E = E
When multiplying any integer by an O #, we get an integer whose E/O nature will be same as that of the given integer
O x O = O
E x O = E
T/F
Multiplying by an O # does not affect E/O nature
When multiplying any integer by an O #, we get an integer whose E/O nature will be same as that of the given integer
O x O = O
E x O = E
Any positive power doesn’t affect the E/O nature of an integer
2^2 = E^E
Any # raised to the power 0 is 1
18^0 = 1
a/b=E in product?
a = b x E
E / O = _____
E
O x E = E
O x O = ______
O
O x O = O
A product is O if :
O x O = O
A product is E if
1) one of the terms if E
O x E = E
2) both terms are E
E x E = E
a^2 + a + 1
a (a+1)
2 consec. # -> 1 O, 1 E
n^3 - n = E ?
Yes, n(n^2 - 1) (Power doesn't change) n(n-1) 1 consec. # -> 1 E, 1 O -> product always E