This Question Can't be anwsered, Because there is nothing on the right hand side of the equation.
You only need two points to describe a linear equation because there are only two unknowns from y=mx+b, namely m, the slope and b the constant or y-intercept.
You can find the slope by finding the change in y divided by the change in x from any two points...here I'll use (0,5) and (1,3)...so the slope or m is:
m=(dy/dx)=(3-5)/(1-0)=-2 now are line so far is:
y=-2x+b and we can use any point now to solve for be, I'll again use (1,3)
3=-2(1)+b
3=-2+b
5=b now we have solved for both m and b our line is:
y=-2x+5
Answer: it would be D)
Step-by-step explanation:
the answer is D) because if you multiply 12 by 2 its 12 and she adds one more so it is 25 tickets in 12 days.
Answer:
<h2>Revenue will decrease</h2>
Step-by-step explanation:
Note: the question did not provide the quantity to work with, so we will assume some values, say quantity Q= 30
Generally, it is normal for the revenue to decrease when the price of a commodity increase, this is so that buyer will have to react to adjust to the change in price.
When price increase from $50 to $60, the total revenue will decrease
let say the quantity Q1=30 , and the new quantity after price increase is Q2=20
1. The revenue PxQ before price change will be
PxQ= P1xQ1=50*30
PxQ= $1500
1. The revenue PxQ after price change will be
PxQ=P2xQ2= 60*20
P2xQ2= $1200
This clearly shows that based on the assumed data, the total revenue will drop from1500 to 1200, a total of $300 in a decrease
Step-by-step explanation:
An expression which contains coefficients, variables, non-negative integer exponents and constants is known as a polynomial.
For example, 
is a polynomial
where coefficient of 
= 1
coefficient of x = -5
constant = 4
variable = x
and exponent = 2
Degree of a polynomial is the highest power of variable in an expression.
In the above example, that is, has a highest power of 2.
Degree of a polynomial tells about the number of roots a polynomial will have. Thus, we can conclude that has degree 2 which means it will have 2 roots.
A polynomial with degree 3 with have 3 roots, a polynomial with degree 4 with have 4 roots, and so on. A degree will always be a non-negative integer.
