Answer:
The product of a linear monomial and a linear binomial is a second degree binomial
Step-by-step explanation:
Examples of linear monomials are:
2x
2a
y
Examples of linear binomials are:
2x+y
x-y
3a+b
x+1
When we take the product of a linear monomial and a linear bbinomial we obtain:
2a(3a+b)=6a²+2ab
y(x+1)=xy+y
y(x-y)=xy-y²
These are all second degree binomials.
Uh... I think x is -12 and y is 2
Answer:
19 11/36
Step-by-step explanation:
19 3/4−4/9
Get a common denominator of 36
19 3/4 *9/9 = 19 27/36
4/9*4/4 = 16/36
19 27/36 - 16/36 = 19 11/36
ABC ~ A’B’C’
So, AB=A’B’ , BC=B’C’ , AC = A’C’
Given, AB=15 and A’C’=4
So, AC = 4 , A’B’ = 15
The probability of getting a 2 or a getting a black card, find individual probabilities;
A standard deck has 52 cards.
There are 4 2's in a normal deck; probability of getting it is 4/25
The probability of getting a black card is; 26/52 since half the deck is red and black.
Now add up the probabilities since it says "or"
(4/52)+(26/52)=30/52 probability of the card that you were dealt being a two or a black card.
Hope I helped :)
